CN111261313B - Calibration method for scanning system of charged particle beam processing equipment - Google Patents

Calibration method for scanning system of charged particle beam processing equipment Download PDF

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CN111261313B
CN111261313B CN202010054001.XA CN202010054001A CN111261313B CN 111261313 B CN111261313 B CN 111261313B CN 202010054001 A CN202010054001 A CN 202010054001A CN 111261313 B CN111261313 B CN 111261313B
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scanning
phase
phase winding
charged particle
particle beam
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CN111261313A (en
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黄小东
韦寿祺
费翔
张彤
董阳
黄国华
梁祖明
郭文明
唐强
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Guilin Shida Technology Co ltd
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    • GPHYSICS
    • G21NUCLEAR PHYSICS; NUCLEAR ENGINEERING
    • G21KTECHNIQUES FOR HANDLING PARTICLES OR IONISING RADIATION NOT OTHERWISE PROVIDED FOR; IRRADIATION DEVICES; GAMMA RAY OR X-RAY MICROSCOPES
    • G21K1/00Arrangements for handling particles or ionising radiation, e.g. focusing or moderating
    • G21K1/08Deviation, concentration or focusing of the beam by electric or magnetic means
    • G21K1/093Deviation, concentration or focusing of the beam by electric or magnetic means by magnetic means

Abstract

The invention discloses a calibration and calibration method for a scanning system of charged particle beam processing equipment, which comprises the steps of firstly establishing a relation between an n-phase winding exciting current instruction and a displacement of a charged particle beam on a corresponding phase winding scanning axis on a working plane, and establishing a one-to-one corresponding relation between a combined displacement and an ideal phase displacement of the charged particle beam on the working plane; and obtaining the included angle of the scanning axis of the n-phase winding; then correcting the phase displacement on the scanning axis of the ideal n-phase winding of the combined displacement into the phase displacement on the scanning axis of the n-phase winding according to the included angle; and finally, establishing a corresponding relation between the coordinates of the charged particle beam scanning point on the working plane and the n-phase winding excitation current instruction according to the relation between the phase excitation current instruction and the phase shift and the relation between the combined displacement and the displacement on the n-phase winding scanning axis, completing calibration and calibration work, and accurately controlling the scanning track of the charged particle beam by the scanning system according to calibration and calibration data.

Description

Calibration method for scanning system of charged particle beam processing equipment
Technical Field
The invention relates to the technical field of charged particle beam processing equipment, in particular to a calibration and calibration method for a scanning system of charged particle beam processing equipment.
Background
Charged particle beam processing equipment often employs a magnetic scanning device to control the movement of the particle beam in a two-dimensional plane. The magnetic scanning device is in an axisymmetric structure and mainly comprises a ferromagnetic frame and a winding. In large wide-angle accurate scanning equipment with requirements on powder bed electron beam additive manufacturing and the like, the additional defocusing effect of charged particle beams is serious due to the fact that magnetic induction intensity distribution in magnetic scanning devices is uneven due to the quantized distribution of windings, and effective astigmation elimination is difficult to achieve by means of focusing current compensation. Practice proves that the magnetic induction uniformity in the multiphase scanning device is superior to that of the conventional two-phase winding scanning device. In addition, from the perspective of a driving circuit, when the value range of each phase of exciting current is the same, the scanning area of the multi-phase scanning device is larger, and the working broadband of the scanning device is favorably expanded. Therefore, in a charged particle beam processing apparatus requiring a large wide-angle accurate scanning, it is more advantageous to employ a multiphase scanning device.
The main factors affecting the scanning accuracy of the scanning system include: the non-linearity of dead zone and the like of a driving circuit of the scanning device causes the disproportional change of a current control instruction and an output exciting current, the process error of winding of a winding of the scanning device causes the axial line asymmetrical distribution of a phase winding, and in addition, the non-linearity of a ferromagnetic magnetic circuit causes the error of a scanning position and the uncertainty of an additional defocusing correction value due to different decomposition modes of the multi-phase winding scanning device and the exciting current. The numerical relation between the exciting current instruction of the scanning system and the displacement of the charged particle beam is complex, and great difficulty is brought to calibration and calibration work.
Therefore, how to achieve fast and accurate calibration of a scanning system, especially a multiphase scanning device, is a problem that needs to be solved by those skilled in the art.
Disclosure of Invention
In view of this, the present invention provides a calibration and calibration method for a scanning system of a charged particle beam processing apparatus, which quickly and effectively establishes a corresponding relationship between coordinates of each scanning point of a charged particle beam on a working plane and an excitation current command, so that the scanning system realizes accurate scanning.
In order to achieve the purpose, the invention adopts the following technical scheme:
the scanning device is an n (n is an integer not less than 2) phase winding, and the position of the scanning device is adjusted so that the scanning axis of the 1 st phase winding of the scanning device is in a right angle with the right angle seat on the processing planeThe x axes of the mark systems coincide, phase sequence numbers of the 1 st phase winding, the 2 nd phase winding, the … th phase winding and the n th phase winding on the scanning device are sequentially defined according to the counterclockwise direction, and the included angles between the scanning axes of the 1 st phase winding, the 2 nd phase winding, the … th phase winding and the n th phase winding and the x axes are respectively
Figure GDA0002770749550000021
Wherein
Figure GDA0002770749550000022
The center position of the charged particle beam on the working plane when the winding of the scanning device is not electrified is defined as the original position of the charged particle beam, the original position is defined as the original point (0, 0) of a rectangular coordinate system on the working plane, the rectangular coordinate (x, y) of the center position of the charged particle beam on the working plane when the winding of the scanning device is electrified is defined as the scanning point coordinate (x, y) of the charged particle beam, and the displacement of the scanning point relative to the original point is defined as the combined displacement of the charged particle beam on the working plane
Figure GDA00027707495500000222
The ideal n-phase winding axes of the scanning device are symmetrically distributed, the 1 st phase winding scanning axis, the ideal 1 st phase winding scanning axis, the x axis and the like are defined to be coincided, and when n is an odd number, the included angles between the ideal 1 st phase winding scanning axis, the ideal 2 nd phase winding scanning axis, the ideal … phase winding scanning axis and the x axis are defined
Figure GDA0002770749550000023
Are respectively as
Figure GDA0002770749550000024
When n is even number, the included angle between the scanning axis of the ideal phase 1, ideal phase 2 and ideal phase n winding and the x axis
Figure GDA0002770749550000025
Are respectively as
Figure GDA0002770749550000026
The i-th phase winding sweeps due to manufacturing process constraintsAngle between the drawing axis and the x-axis
Figure GDA0002770749550000027
The included angle between the scanning axis of the ideal ith phase winding and the x axis
Figure GDA0002770749550000028
There is a deviation. Defining the i (i is 1, 2, …, n) th phase winding excitation current command as
Figure GDA0002770749550000029
Corresponding to the exciting current instruction
Figure GDA00027707495500000210
The displacement of the center of the charged particle beam on the i-th phase winding scanning axis from the original position on the working plane is defined as the displacement on the i-th phase winding scanning axis
Figure GDA00027707495500000211
Definition of lambdaiThe phase shift data of the ith phase winding is obtained, and the included angle between the scanning axis of the ith phase winding and the x axis is
Figure GDA00027707495500000212
Then
Figure GDA00027707495500000213
j is a unit imaginary number; defining an ideal i-th phase winding excitation current command as
Figure GDA00027707495500000214
Corresponding to the exciting current instruction
Figure GDA00027707495500000215
The displacement of the center of the charged particle beam on the ideal ith phase winding scanning axis from the original position on the working plane is defined as the displacement on the ideal ith phase winding scanning axis
Figure GDA00027707495500000216
Define λ'iIs an ideal i-th phaseThe phase shift data of the windings is that the ideal i-th phase winding scanning axis forms an included angle with the x axis
Figure GDA00027707495500000217
Then
Figure GDA00027707495500000218
A calibration method for a scanning system of charged particle beam processing equipment comprises the following steps:
step 1: establishing an i-th phase winding excitation current command of a scanning device (3)
Figure GDA00027707495500000219
Phase shift data λ from i-th phase windingiMathematical model of (2) in (d)
Figure GDA00027707495500000220
Step 2: establishing a combined displacement of a charged particle beam in a working plane
Figure GDA00027707495500000221
Is displaced on the scanning axis from the ideal n-phase winding of the scanning device
Figure GDA0002770749550000031
One-to-one correspondence between
Figure GDA0002770749550000032
And step 3: detecting the included angle between the scanning axis of the n-phase winding and the scanning axis of the 1 st-phase winding of the scanning device on the working plane of the charged particle beam
Figure GDA0002770749550000033
And 4, step 4: according to the included angle in the step 3
Figure GDA0002770749550000034
Establishing a composite of the resultant displacements
Figure GDA0002770749550000035
N-phase winding phase shift data λ1、λ2、…、λnAnd ideal n-phase winding phase shift data lambda'1、λ'2、…、λ'nMathematical relation betweeni=fi(λ'1,λ'2,…,λ'n) From said mathematical relation λi=fi(λ'1,λ'2,…,λ'n) And the combined displacement in the step 2
Figure GDA0002770749550000036
Corresponding relation with the phase displacement on the scanning axis of the ideal n-phase winding
Figure GDA0002770749550000037
Obtaining the resultant displacement
Figure GDA0002770749550000038
Is displaced on the scanning axis from the n-phase winding
Figure GDA0002770749550000039
In a one-to-one correspondence relationship of
Figure GDA00027707495500000310
And 5: according to the step 4
Figure GDA00027707495500000311
And the mathematical model in the step 1
Figure GDA00027707495500000312
Calculating to obtain the resultant displacement
Figure GDA00027707495500000313
Corresponding n-phase winding exciting current instruction
Figure GDA00027707495500000314
Figure GDA00027707495500000315
Finally establishing the i-th phase winding exciting current instruction
Figure GDA00027707495500000316
Corresponding to the scanning point coordinates (x, y) of the charged particle beam (41) on said working plane
Figure GDA00027707495500000317
And realizing the calibration of the scanning system of the charged particle beam processing equipment.
Preferably, the scanning system comprises a central controller, a driving power supply and a scanning device; the central controller is connected with the driving power supply, and the driving power supply is connected with the scanning device; the scanning device is arranged at the outlet end of the charged particle beam generator and comprises n-phase windings; the charged particle beam generated by the charged particle beam generator is projected onto the working plane through the scanning device, and a scanning track is formed on the working plane; and the driving power supply generates n-phase excitation current according to the n-phase winding excitation current instruction sent by the central controller, so that the scanning device controls the charged particle beam to move on the working plane.
Preferably, the specific implementation process of step 1 is as follows:
step 11: placing a metal test board in a working chamber of charged particle beam processing equipment, and making the upper plane of the metal test board be as high as the working plane of the charged particle beam processing equipment;
step 12: starting the charged particle beam processing equipment, wherein n-phase windings of the scanning device are not electrified, the charged particle beam processing equipment performs small beam stream dotting under constant accelerating voltage and a focusing state to obtain a zero offset dotting trace of the charged particle beam on the metal test board, and the center of the zero offset dotting trace is the original position (0, 0) of the charged particle beam;
step 13: respectively carrying out independent power-on dotting tests on 1 st, 2 nd, … th and nth phase windings of the scanning device, wherein when the ith phase winding is subjected to the power-on dotting test, non-ith phase winding exciting current is set to zero, the charged particle beam processing equipment carries out small beam dotting under the constant accelerating voltage and the focusing state, the ith phase winding exciting current instruction comprises m (m is an integer not less than 2) positive instructions and m negative instructions, and m dotting traces of the charged particle beams in positive and negative directions on an ith phase winding scanning axis are obtained on the metal test board;
preferably, the excitation current commands of the respective energization dotting tests of the phase windings are the same and sequentially increase from a negative maximum value to a positive maximum value, that is, 2m excitation current commands of the i-th phase winding are sequentially-mI*、-(m-1)I*、…、-I*、I*、…、(m-1)I*、mI*Wherein
Figure GDA0002770749550000041
Figure GDA0002770749550000042
The maximum value of the excitation current instruction is obtained;
step 14: closing the charged particle beam processing equipment, taking out the metal test board, measuring and recording 2m phase displacement data of 2m dotting trace centers corresponding to 2m excitation current instructions corresponding to phase 1, phase 2, phase … and phase n windings in the step 13 relative to the original position (0, 0);
preferably, the excitation current command-mI for the i-th phase winding*、-(m-1)I*、…、-I*、I*、…、(m-1)I*、mI*Detecting the phase shift data lambda corresponding to the i-th phase windingiAre respectively dim-、di(m-1)-、…、di1-、di1+、…、di(m-1)+、dim+Obtaining the winding dotting data of the 1 st phase, the 2 nd phase, … th phase and the nth phase;
step 15: according to 2m coils of the i-th phase windingThe phase shift data establishes an excitation current instruction of the ith phase winding
Figure GDA0002770749550000043
Phase shift data λ with the i-th phase windingiThe phase shift mathematical model of
Figure GDA0002770749550000044
Preferably, the mathematical relation
Figure GDA0002770749550000045
Expressed as a sectional first-order function form, not only matches with the magnetic circuit characteristic of the scanning device, but also eliminates the dead zone of the driving power circuit and the influence of positive and negative asymmetry, i.e.
Figure GDA0002770749550000046
K in the formula (7)i-、ki+Respectively a negative slope and a positive slope of the i-th phase winding excitation current instruction, bi-、bi+Negative dead zone bias and positive dead zone bias of the i-th phase winding exciting current instruction are respectively;
any two points of the excitation current instruction-pI in the i-th phase winding negative-direction dotting test*、-qI*( p 1, 2, …, m, q 2, …, m, and p < q) corresponding to the i-th phase winding phase shift data λiIs dip-、diq-Calculating said ki-、bi-A corresponding set of data
Figure GDA0002770749550000051
The calculation formula is as follows:
Figure GDA0002770749550000052
the negative m dotting test data of the ith phase winding are combined together at any two points
Figure GDA0002770749550000053
A combination calculated from said formula (8)
Figure GDA0002770749550000054
Group of
Figure GDA0002770749550000055
A value;
will be described in
Figure GDA0002770749550000056
An
Figure GDA0002770749550000057
The average value of the values is defined as k in said formula (7)i-A value of
Figure GDA0002770749550000058
An
Figure GDA0002770749550000059
The average value of the values is defined as b in said formula (7)i-Value, i.e.
Figure GDA00027707495500000510
Excitation current instruction pI of any two points of the ith phase winding forward dotting test*、qI*Corresponding i-th phase winding phase shift data lambdaiIs dip+、diq+K is obtained by calculationi+、bi+Corresponding set of data
Figure GDA00027707495500000511
The calculation formula is as follows:
Figure GDA00027707495500000512
any two-point group of m forward dotting test data of the ith phase windingIn common use
Figure GDA00027707495500000513
A combination calculated from said formula (10)
Figure GDA00027707495500000514
Group of
Figure GDA00027707495500000515
A value;
will be described in
Figure GDA00027707495500000516
An
Figure GDA00027707495500000517
The average value of the values is defined as k in said formula (7)i+A value of
Figure GDA00027707495500000518
An
Figure GDA00027707495500000519
The average value of the values is defined as b in said formula (7)i+Value, i.e.
Figure GDA00027707495500000520
Preferably, the one-to-one correspondence in the step 2 is obtained
Figure GDA0002770749550000061
By displacing said combined position of said charged particle beam with respect to an origin (0, 0) in a working plane
Figure GDA0002770749550000062
Decomposing the normal 2 n-polygon scanning track principle into the phase displacement on the scanning axis of the ideal n-phase winding
Figure GDA0002770749550000063
The specific process is:
Step 21: let the combined displacement of the charged particle beam on the working plane by the offset of the original position (0, 0) be
Figure GDA0002770749550000064
The resultant displacement
Figure GDA0002770749550000065
Has vertex coordinates of (x, y), the resultant displacement
Figure GDA0002770749550000066
An angle theta with the x-axis
Figure GDA0002770749550000067
Figure GDA0002770749550000068
Figure GDA0002770749550000069
Step 22: dividing the working plane into 2n sectors, wherein the occupied angle of each sector is
Figure GDA00027707495500000610
The sector numbers are sequentially defined as a 1 st sector, a 2 nd sector, … and a 2n th sector from the 1 st phase winding scanning axis according to the anticlockwise, when n is an odd number, the ideal n-phase winding scanning axis is a boundary line of the sector, and when n is an even number, the ideal n-phase winding scanning axis is a bisector of the sector;
step 23: displacing the combination
Figure GDA00027707495500000611
Viewed as a point on the positive 2 n-sided polygon scan trajectory, the resultant displacement
Figure GDA00027707495500000612
Within the k (k ═ 1, 2, …, 2n) sector, and the total shift is exceeded
Figure GDA00027707495500000613
The tail end of the sector is used as a perpendicular line of a bisector of the k sector, the perpendicular line and two boundary lines of the k sector are respectively intersected to obtain a side of a positive 2 n-sided polygon in the sector, the positive direction of a side vector of the positive 2 n-sided polygon is defined as a counterclockwise rotation direction, the side vector in the sector is necessarily parallel and is only parallel to 1 scanning axis of the ideal n-phase winding, a scanning axis of the ideal n-phase winding parallel to the side vector is defined as a parallel scanning axis of the side vector of the k sector, and the rest scanning axes of the ideal n-phase winding are defined as non-parallel scanning axes of the side vector of the k sector;
step 24: the resultant displacement
Figure GDA00027707495500000614
The included angle between the sector and the bisector of the k sector is gamma, and the resultant displacement in the k sector
Figure GDA0002770749550000071
The amplitudes of the phase shifts on the non-parallel scanning axes of the ideal n-phase winding are all equal to alpha, and the resultant shift is
Figure GDA0002770749550000072
The displacement data beta on the parallel scanning axis is related to the included angle gamma, and the calculation formula of the alpha and the beta is derived according to the geometrical relation as follows:
Figure GDA0002770749550000073
step 25: when the positive direction of the non-parallel scanning axis and the ray of the k sector bisector are positioned on the same side of the parallel scanning axis, the phase shift data on the non-parallel scanning axis is alpha; when the positive direction of the non-parallel scanning axis and the ray of the k-th sector bisector are positioned on the opposite side of the parallel scanning axis, the phase shift data on the non-parallel scanning axis is-alpha; when the edge vector in the k-th sector is consistent with the direction of the parallel scanning axis, the displacement data on the parallel scanning axis is beta; when the edge vector in the k sector is opposite to the direction of the parallel scanning axis, the displacement data on the parallel scanning axis is-beta; along the positive side vector direction, the phase displacement data beta on the parallel scanning axis continuously changes from-alpha to alpha.
Preferably, the one-to-one correspondence in the step 2 is obtained
Figure GDA0002770749550000074
Is to displace the charged particle beam on the working plane relative to the original position (0, 0)
Figure GDA0002770749550000075
Decomposing the phase displacement into the phase displacement on the scanning axis of the ideal n-phase winding according to the principle of circular scanning track
Figure GDA0002770749550000076
Figure GDA0002770749550000077
The specific process comprises the following steps: displacing the combination
Figure GDA0002770749550000078
Is regarded as a point on the circular scanning track with the amplitude A as the radius, then
Figure GDA0002770749550000079
Preferably, the specific implementation process of step 3 is as follows:
step 31: placing a metal test board in a working chamber of charged particle beam processing equipment, and making the upper plane of the metal test board be as high as the working plane of the charged particle beam processing equipment;
step 32: starting the charged particle beam processing equipment, wherein the charged particle beam processing equipment performs small beam current work under constant accelerating voltage and a focusing state, and respectively performs independent power-on scanning tests on the 1 st, 2 nd, … th and nth phase windings of the scanning device, wherein the excitation current instruction of the phase winding of the scanning test is constant in frequency and constant in amplitude
Figure GDA0002770749550000081
The charged particle beam scans n scanning axes corresponding to the n-phase windings on the metal test board;
step 33: closing the charged particle beam processing equipment, taking out the metal test board, and detecting to obtain included angles between the scanning axes of the 1 st, 2 nd, … th and nth phase windings on the metal test board and the scanning axis (x axis) of the 1 st phase winding
Figure GDA0002770749550000082
Preferably, the specific implementation process of step 4 is as follows:
step 41: ideal s phase winding scanning axial phase shift
Figure GDA0002770749550000083
Is shifted from ideal t phase winding scanning axis
Figure GDA0002770749550000084
Resultant partial displacement
Figure GDA0002770749550000085
s is equal to 1, 2, …, n, t is equal to 1, 2, …, n, and s is equal to t, the ideal s-th phase winding scanning axis and the included angle of the x-axis are
Figure GDA0002770749550000086
The ideal s-th phase winding is shifted on the scanning axis
Figure GDA0002770749550000087
The corresponding s phase winding phase shift data is lambda'sThe included angle between the scanning axis of the ideal t-th phase winding and the x axis is
Figure GDA0002770749550000088
Phase shift on scanning axis of the t-th phase winding
Figure GDA0002770749550000089
The corresponding t phase winding phase shift data is lambda'tSaid partial displacement
Figure GDA00027707495500000810
The vertex coordinate is (x)st,yst) Then, then
Figure GDA00027707495500000811
Step 42: the fractional shift in the step 41
Figure GDA00027707495500000812
Practically scanning axial shift by the s-th phase winding
Figure GDA00027707495500000813
Is axially displaced from the scanning axis of the t-th phase winding
Figure GDA00027707495500000814
Synthesis, i.e. of
Figure GDA00027707495500000815
The included angle between the scanning axis of the s-th phase winding and the x-axis is
Figure GDA00027707495500000816
Phase shift on the scanning axis of the s-th phase winding
Figure GDA00027707495500000817
The corresponding phase shift data of the s-th phase winding is lambdasThe t-th phaseThe included angle between the winding scanning axis and the x axis is
Figure GDA00027707495500000818
Phase shift on scanning axis of the t-th phase winding
Figure GDA00027707495500000819
The corresponding t phase winding phase shift data is lambdatThen, then
Figure GDA00027707495500000820
Step 43: establishing phase shift data lambda of the s-th and t-th phase windings according to the formula (4) of the step 41 and the formula (5) of the step 42s、λtAnd ideal s and t phase winding phase shift data lambda's、λ'tThe mathematical relationship between the two is
Figure GDA00027707495500000821
Step 44: shifting the ideal phase 2 winding on the scanning axis on the phase when n is odd
Figure GDA0002770749550000091
And phase shift on the scanning axis of said ideal phase 3 winding
Figure GDA0002770749550000092
Synthesizing the partial displacement
Figure GDA0002770749550000093
Phase shifting the ideal 4 th phase winding on the scanning axis
Figure GDA0002770749550000094
And phase shift on the scanning axis of said ideal phase 5 winding
Figure GDA0002770749550000095
Synthesizing the partial displacement
Figure GDA0002770749550000096
Shifting the ideal n-1 phase winding on the scanning axis
Figure GDA0002770749550000097
And phase shift on the scanning axis of the ideal nth phase winding
Figure GDA0002770749550000098
Synthesizing the partial displacement
Figure GDA0002770749550000099
Then the resultant displacement
Figure GDA00027707495500000910
Displaced from the ideal 1 st scanning axis
Figure GDA00027707495500000911
And
Figure GDA00027707495500000912
each of said partial displacements being combined, i.e.
Figure GDA00027707495500000913
When n is even number, the ideal ith phase winding is shifted on the scanning axis
Figure GDA00027707495500000914
And the ideal
Figure GDA00027707495500000915
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500000916
Is at an included angle of
Figure GDA00027707495500000917
Shifting the ideal phase 1 winding on the scanning axis
Figure GDA00027707495500000918
And the ideal
Figure GDA00027707495500000919
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500000920
Synthesizing the partial displacement
Figure GDA00027707495500000921
Shifting the ideal 2 nd phase winding on the scanning axis
Figure GDA00027707495500000922
And the ideal
Figure GDA00027707495500000923
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500000924
Synthesizing the partial displacement
Figure GDA00027707495500000925
…, applying the ideal
Figure GDA00027707495500000926
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500000927
And the ideal nth phase winding is shifted on the scanning axis
Figure GDA00027707495500000928
Synthesizing the partial displacement
Figure GDA00027707495500000929
Then the resultant displacement
Figure GDA00027707495500000930
By
Figure GDA00027707495500000931
Each of said partial displacements being combined, i.e.
Figure GDA00027707495500000932
Step 45: the resultant displacement
Figure GDA00027707495500000933
Actually scanning the axial phase shift by the n-phase winding
Figure GDA00027707495500000934
Figure GDA00027707495500000935
Synthesis, i.e. of
Figure GDA00027707495500000936
When n is odd number, the 1 st phase winding is phase shifted
Figure GDA00027707495500000937
Equal to the ideal phase 1 winding phase shift data
Figure GDA00027707495500000938
Equal, the sum of the displacements
Figure GDA00027707495500000939
The phase shift data λ of the 2 nd and 3 rd phase windings2、λ3From said ideal 2 nd, ideal 3 rd phase winding phase shift data λ'2、λ'3The phase shift data λ of the 4 th and 5 th phase windings obtained by the calculation of the formula (6) in the step 434、λ5Phase shift data λ 'from the ideal 4 th, ideal 5 th phase winding'4、λ'5The phase shift data λ of the n-1 th and n-th phase windings obtained by the calculation of the formula (6) in the step 43 is …n-1、λnFrom the ideal (n-1) th, ideal (n-1) thn-phase winding phase shift data λ'n-1、λ'nCalculated according to formula (6) of step 43;
when n is an even number, the resultant shift
Figure GDA0002770749550000101
The 1 st and the second
Figure GDA0002770749550000102
Phase winding phase shift data λ1
Figure GDA0002770749550000103
From the ideal 1 st, ideal second
Figure GDA0002770749550000104
Phase winding phase shift data λ'1
Figure GDA0002770749550000105
Calculated according to the formula (6) in the step 43, the 2 nd and the 2 nd
Figure GDA0002770749550000106
Phase winding phase shift data λ2
Figure GDA0002770749550000107
From the ideal 2 nd, ideal second
Figure GDA0002770749550000108
Phase winding phase shift data λ'2
Figure GDA0002770749550000109
Obtained by calculation according to equation (6) of said step 43, …, said
Figure GDA00027707495500001010
Phase shift data of n-th phase winding
Figure GDA00027707495500001011
λnFrom the ideal
Figure GDA00027707495500001012
Ideal nth phase winding phase shift data
Figure GDA00027707495500001013
λ'nCalculated according to equation (6) of said step 43.
Preferably, the i-th phase winding excitation current command is established in step 5
Figure GDA00027707495500001014
Corresponding relation with the scanning point coordinate (x, y) of the charged particle beam on the working plane
Figure GDA00027707495500001015
The specific process comprises the following steps:
converting the scanning point coordinates (x, y) of the charged particle beam on the working plane into the combined displacement with respect to the origin (0, 0) according to the formula (1) in the step 21
Figure GDA00027707495500001016
The resultant displacement
Figure GDA00027707495500001017
Decomposing the method according to the step 2 into the phase displacement on the scanning axis of the ideal n-phase winding
Figure GDA00027707495500001018
Figure GDA00027707495500001019
According to the method of step 3, the phase shift data λ of the i-th phase winding is establishediAnd the ideal n-phase winding phase shift data lambda'1、λ'2、…、λ'nIs a relation ofi=fi(λ'1,λ'2,…,λ'n) Said ideal ith phase winding phase shift data λ 'according to said equation (1) in said step 21'iTo representTo a function λ 'of scan point coordinates (x, y)'i=ui(x, y), and phase-shifting the i-th phase winding by data λiExpressed as a function of the coordinates (x, y) of the scanning pointi=wi(x, y) the mathematical model according to step 1
Figure GDA00027707495500001020
Deducing the i-th phase winding exciting current instruction
Figure GDA00027707495500001021
Corresponding relation with the scanning point coordinate (x, y)
Figure GDA00027707495500001022
Preferably, when the charged particle beam machining apparatus performs machining operation, the central controller converts the coordinates (x, y) of the scanning point of the charged particle beam on the working plane into corresponding excitation current commands of the n-phase winding according to the coordinates (x, y) of the scanning point of the charged particle beam on the working plane
Figure GDA00027707495500001023
-precisely controlling the scanning trajectory of the charged particle beam (41); the specific implementation process is as follows:
step 61: the central controller discretizes and digitizes the scanning track of the charged particle beam to sequentially obtain coordinate data of limited scanning points on the scanning track;
step 62: the central controller calculates the n-phase winding exciting current commands corresponding to the scanning points in the step 61 in sequence according to the method in the step 5
Figure GDA0002770749550000111
And storing in sequence;
and step 63: the scanning system is based on the n-phase winding exciting current instruction in step 62
Figure GDA0002770749550000112
Controlling said charged particle beam on said working plane in said step 61The scanning points move in sequence to complete the track scanning.
According to the technical scheme, compared with the prior art, the invention discloses a calibration and calibration method for a scanning system of charged particle beam processing equipment, which comprises the steps of firstly establishing the relation between an n-phase winding exciting current instruction and the displacement of a charged particle beam on the scanning axis of a corresponding phase winding; and obtaining the included angle of the scanning axis of the n-phase winding; then correcting the phase displacement on the scanning axis of the ideal n-phase winding of the charged particle beam combination displacement into the phase displacement on the scanning axis of the n-phase winding according to the included angle; and finally, establishing a corresponding relation between the charged particle beam scanning point coordinate and the n-phase winding exciting current instruction according to the relation between the phase exciting current instruction and the phase shift and the relation between the combined displacement and the displacement on the n-phase winding scanning axis, completing calibration and calibration work, and accurately controlling the charged particle beam scanning track by a scanning system according to calibration and calibration data.
In the process of establishing the relation between the n-phase winding exciting current instruction and the displacement data of the charged particle beam on the corresponding phase winding scanning axis, firstly, the exciting current instruction is set, and then, the phase displacement point is correspondingly detected. Compared with the method, firstly, a phase displacement point is set, and then a corresponding exciting current command is determined. The former has simpler operation and higher precision. The relation between the n-phase winding exciting current instruction and the displacement data of the charged particle beam on the scanning axis of the corresponding phase winding adopts a first-order function model, which is matched with the magnetic circuit characteristic of the scanning device and can eliminate the dead zone and the positive and negative asymmetric influence of the driving power circuit. The number of modeling test points can be reduced and modeling can be rapidly carried out again when the operation conditions of the same equipment are changed, such as acceleration voltage change, working height change and the like.
The complicated correction problem of asymmetrical distribution of each phase scanning axis of the multi-phase winding scanning device is simplified into the combination of two-phase scanning axis correction problems. The problem of asymmetric distribution of scanning axes of each phase does not need to be corrected again when the running condition of the same equipment is changed.
Drawings
In order to more clearly illustrate the embodiments of the present invention or the technical solutions in the prior art, the drawings used in the description of the embodiments or the prior art will be briefly described below, it is obvious that the drawings in the following description are only embodiments of the present invention, and for those skilled in the art, other drawings can be obtained according to the provided drawings without creative efforts.
FIG. 1 is a schematic diagram illustrating a calibration process of a scanning system according to the present invention;
FIG. 2 is a schematic diagram of a scanning system according to the present invention;
FIG. 3 is a schematic view of a scanning field sector of the odd-phase winding scanning device provided by the present invention;
FIG. 4 is a schematic view of a scanning field sector of an even-phase winding scanning device according to the present invention;
FIG. 5 is a schematic diagram of the relationship between the normal 2n polygon edge vectors and the parallel scan lines provided by the present invention;
FIG. 6 is a schematic diagram of the relationship between the phase shift combination on the scanning axis of the two-phase winding and the phase shift combination on the scanning axis of the corresponding ideal two-phase winding according to the present invention.
In fig. 2: 1-central controller, 2-driving power supply, 3-scanning device, 4-charged particle beam generator, 41-charged particle beam, 5-working scanning plane.
Detailed Description
The technical solutions in the embodiments of the present invention are clearly and completely described, and it is obvious that the described embodiments are only a part of the embodiments of the present invention, and not all embodiments. All other embodiments, which can be derived by a person skilled in the art from the embodiments given herein without making any creative effort, shall fall within the protection scope of the present invention.
The scanning system comprises a central controller 1, a driving power supply 2 and a scanning device 3; the central controller 1 is connected with a driving power supply 2, and the driving power supply 2 is connected with a scanning device 3; the scanning device 3 is arranged at the outlet end of the charged particle beam generator 4, and the scanning device 3 comprises n-phase windings; the charged particle beam 41 generated by the charged particle beam generator 4 is projected onto the working plane 5 through the scanning device 3, forming a scanning trajectory on the working plane 5; the drive power supply 2 generates an n-phase excitation current according to an n-phase winding excitation current command sent by the central controller 1, and makes the scanning device 3 control the charged particle beam to move on the working plane 5.
The scanning device 3 is n (n is an integer not less than 2) phase windings, the position of the scanning device 3 is adjusted to ensure that the scanning axis of the 1 st phase winding of the scanning device 3 on the processing plane 5 is coincident with the x axis of a rectangular coordinate system, the phase sequence numbers of the 1 st phase winding, the 2 nd winding, the … th winding and the n th phase winding on the scanning device are sequentially defined according to the counter-clockwise, and the included angles between the scanning axes of the 1 st phase winding, the 2 nd winding, the … th winding and the n th winding and the x axis are respectively
Figure GDA0002770749550000121
Wherein
Figure GDA0002770749550000122
The center position of the charged particle beam 41 on the working plane 5 when the windings of the scanning device 3 are not energized is defined as the original position of the charged particle beam 41, the original position is defined as the origin (0, 0) of the rectangular coordinate system on the working plane 5, the rectangular coordinate (x, y) of the center position of the charged particle beam 41 on the working plane 5 when the windings of the scanning device 3 are energized is defined as the scanning point coordinate (x, y) of the charged particle beam 41, and the displacement of the scanning point with respect to the origin is defined as the combined displacement of the charged particle beam 41 on the working plane 5
Figure GDA0002770749550000131
The ideal n phase winding axes of the scanning device 3 are symmetrically distributed, the 1 st phase winding scanning axis, the ideal 1 st phase winding scanning axis, the x axis and the like are defined to be coincided, and when n is an odd number, the included angles between the ideal 1 st phase winding scanning axis, the ideal 2 nd phase winding scanning axis, the ideal … and the x axis are formed
Figure GDA0002770749550000132
Are respectively as
Figure GDA0002770749550000133
Figure GDA0002770749550000134
When n is an even number, the number 1 is ideal, and the number 1 is ideal2. Ideal angle between scanning axis of n-th phase winding and x-axis
Figure GDA0002770749550000135
Are respectively as
Figure GDA0002770749550000136
Due to the restriction of manufacturing process, the included angle between the scanning axis of the i-th phase winding and the x-axis
Figure GDA0002770749550000137
Included angle between scanning axis of ith phase winding and x axis
Figure GDA0002770749550000138
There is a deviation. Defining the i (i is 1, 2, …, n) th phase winding excitation current command as
Figure GDA0002770749550000139
Corresponding to exciting current instruction
Figure GDA00027707495500001310
The displacement of the center of the charged particle beam on the scanning axis of the i-th phase winding from the original position on the working plane is defined as the displacement on the scanning axis of the i-th phase winding
Figure GDA00027707495500001311
Definition of lambdaiThe phase shift data of the ith phase winding is obtained, and the included angle between the scanning axis of the ith phase winding and the x axis is
Figure GDA00027707495500001312
Then
Figure GDA00027707495500001313
j is a unit imaginary number; defining an ideal i-th phase winding excitation current command as
Figure GDA00027707495500001314
Corresponding to exciting current instruction
Figure GDA00027707495500001315
The displacement of the center of the charged particle beam from the original position on the ideal i-th phase winding scanning axis on the working plane is defined as the displacement on the ideal i-th phase winding scanning axis
Figure GDA00027707495500001316
Define λ'iThe ideal phase shift data of the i-th phase winding is obtained by setting the included angle between the scanning axis of the ideal i-th phase winding and the x-axis
Figure GDA00027707495500001317
Then
Figure GDA00027707495500001318
A calibration method for a scanning system of a charged particle beam machining apparatus, as shown in fig. 1, includes the following steps:
s1: establishing i-th phase winding exciting current instruction of scanning device 3
Figure GDA00027707495500001319
And phase shift data lambdaiMathematical model of
Figure GDA00027707495500001320
S11: placing a metal test board in a working chamber of the charged particle beam processing equipment, and making the upper plane of the metal test board be as high as the working plane 5 of the charged particle beam processing equipment;
s12: starting the charged particle beam processing equipment, wherein n-phase windings of the scanning device 3 are not electrified, and the charged particle beam processing equipment performs small beam dotting under constant accelerating voltage and a focusing state to obtain a zero-offset dotting trace of the charged particle beam 41 on the metal test board, wherein the center of the zero-offset dotting trace is the original position (0, 0) of the charged particle beam 41;
s13: when the i-th phase winding of the scanning device 3 is subjected to an electrifying dotting test, the non-i-th phase winding exciting current is set to be zero, the charged particle beam processing equipment performs small-beam dotting under the constant accelerating voltage and focusing state, and the i-th phase winding exciting current instruction
Figure GDA00027707495500001321
In turn, the exciting current instruction
Figure GDA00027707495500001322
Figure GDA00027707495500001323
(
Figure GDA00027707495500001324
The maximum value of the exciting current instruction) is obtained, 8 instruction values are obtained in total, the number of the instruction values is 4, and 8 dotting traces of the charged particle beam on the scanning axis of the i-th phase winding are obtained on the metal test board;
s14: closing the charged particle beam processing equipment, taking out the metal test board, measuring 8 phase displacement data of the centers of 8 dotting traces corresponding to 8 exciting current instructions corresponding to 1 st phase winding, 2 nd phase winding, … th phase winding and n th phase winding in S13 relative to the original position (0, 0), and recording the data in table 1;
TABLE 1
Figure GDA0002770749550000141
S15: i-th phase winding excitation current command
Figure GDA0002770749550000142
Phase shift data λ from i-th phase windingiOf the phase shift mathematical model
Figure GDA0002770749550000143
Using a piecewise first-order functional representation, i.e.
Figure GDA0002770749550000144
Calculating k according to the dotting test data in S14i-、bi-、ki+、bi+A value;
negative-going dotting exciting current instruction of i-th phase winding
Figure GDA0002770749550000145
Corresponding phase shift data di4-、di3-、di2-、di1-Calculating ki-、bi-Excitation current instruction of any two points of i-th phase winding negative-going dotting test
Figure GDA0002770749550000146
(p is 1, 2, 3, 4, q is 2, 3, 4, and p < q) corresponding phase-shift data λ of phase-shifted winding of i-th phaseiIs dip-、diq-Calculating ki-、bi-Corresponding set of data
Figure GDA0002770749550000147
The negative direction 4 dotting test data of the i-th phase winding are shared by any two-point combination
Figure GDA0002770749550000148
The combination can be calculated into 6 groups according to the formula
Figure GDA0002770749550000149
Different values, as shown in Table 2, are found for 6 of Table 2
Figure GDA00027707495500001410
The average value of the values is taken as ki-Value of, 6 will
Figure GDA00027707495500001411
The average value of the values is taken as bi-Value, i.e.
Figure GDA00027707495500001412
Figure GDA0002770749550000151
TABLE 2
Figure GDA0002770749550000152
According to excitation current instruction
Figure GDA0002770749550000153
Corresponding phase shift data di1+、di2+、di3+、di4+Calculating ki+、bi+Excitation current instruction of any two points of i-th phase winding forward dotting test
Figure GDA0002770749550000154
Figure GDA0002770749550000155
Corresponding i-th phase winding phase shift data lambdaiIs dip+、diq+Calculating ki+、bi+Corresponding set of data
Figure GDA0002770749550000156
The forward 4 dotting test data of the ith phase winding have 6 combinations in total by combining any two points, and 6 groups can be calculated
Figure GDA0002770749550000157
Different values, as shown in Table 3, 6 in Table 3
Figure GDA0002770749550000158
The average value of the values is taken as ki+Value of, 6 will
Figure GDA0002770749550000159
The average value of the values is taken as bi+Value, i.e.
Figure GDA00027707495500001510
TABLE 3
Figure GDA00027707495500001511
S2: establishing a resultant displacement of the charged particle beam 41 on the working plane 5
Figure GDA00027707495500001512
Displaced on the scanning axis from the ideal n-phase winding of the scanning device 3
Figure GDA00027707495500001513
One-to-one correspondence between
Figure GDA00027707495500001514
Obtain the one-to-one correspondence in S2
Figure GDA00027707495500001515
By displacing the charged particle beam 41 on the working plane 5 in combination with respect to the origin (0, 0)
Figure GDA00027707495500001516
Decomposing the normal 2n polygon scanning track into ideal n-phase winding scanning axial phase displacement
Figure GDA00027707495500001517
The specific process comprises the following steps:
s21: let the combined displacement of the charged particle beam on the working plane by the offset of the original position (0, 0) be
Figure GDA00027707495500001518
Resultant displacement
Figure GDA0002770749550000161
Has vertex coordinates of (x, y) and resultant displacement
Figure GDA0002770749550000162
An angle theta with the x-axis
Figure GDA0002770749550000163
Figure GDA0002770749550000164
Figure GDA0002770749550000165
S22: the working plane is divided into 2n sectors, and the occupied angle of each sector is
Figure GDA0002770749550000166
The sector numbers are sequentially defined as a 1 st sector, a 2 nd sector, … and a 2n th sector in a counter-clockwise manner, when n is an odd number, the scanning axis of the ideal n-phase winding is a boundary line of the sector, as shown in fig. 3, and when n is an even number, the scanning axis of the ideal n-phase winding is a bisector of the sector, as shown in fig. 4;
s23: will be combined with and move
Figure GDA0002770749550000167
Is regarded as a point on the positive 2n polygon scanning track, and the resultant displacement
Figure GDA0002770749550000168
Within the k-th sector, over-closed shift
Figure GDA0002770749550000169
The tail end of the sector is used as a perpendicular line of a bisector of the kth sector, the perpendicular line and the bisector of the kth sector are respectively intersected to obtain a side of a positive 2 n-sided polygon in the kth sector, the positive direction of a side vector of the positive 2 n-sided polygon is defined as a counterclockwise rotation direction, the side vector in the kth sector is necessarily parallel and is only parallel to scanning axes of 1 ideal n-phase winding, the scanning axes of the ideal n-phase winding parallel to the side vector are defined as parallel scanning axes of the side vector of the kth sector, and the rest scanning axes of the ideal n-phase winding are defined as non-parallel scanning axes of the side vector of the kth sector, as shown in fig. 5;
s24: resultant displacement
Figure GDA00027707495500001610
The included angle between the sector and the bisector of the k sector is gamma, and the k sector is internally combined with displacement
Figure GDA00027707495500001611
The amplitudes of the phase shifts on the non-parallel scanning axes of the ideal n-phase winding are all equal to alpha, and the resultant shifts
Figure GDA00027707495500001612
The data of the phase shift beta on the parallel scanning axis is related to the angle gamma, and is derived from the geometrical relationship of FIG. 5
Figure GDA00027707495500001613
β=A sinγ
S25: when the positive direction of the non-parallel scanning axis and the ray of the k sector bisector are positioned on the same side of the parallel scanning axis, the displacement data on the non-parallel scanning axis is alpha; when the positive direction of the non-parallel scanning axis and the ray of the k sector bisector are positioned on the opposite side of the parallel scanning axis, the displacement data on the non-parallel scanning axis is-alpha; when the edge vector in the k sector is consistent with the direction of the parallel scanning axis, the phase shift data on the parallel scanning axis is beta; when the edge vector in the k sector is opposite to the direction of the parallel scanning axis, the phase shift data on the parallel scanning axis is-beta; along the positive direction of the side vector, the phase displacement data beta on the parallel scanning axis continuously changes from-alpha to alpha;
resultant displacement
Figure GDA0002770749550000171
Decomposing the positive 2 n-polygon scanning track into the phase on the ideal n-phase winding scanning axis
Figure GDA0002770749550000172
The combination process of sector area, sector bisector angle, phase sequence number of parallel scanning axis and resultant displacement
Figure GDA0002770749550000175
The angle γ with the bisector of the sector is shown in tables 4 and 5, where the number n of winding phases corresponding to the scanning device 3 in table 4 is odd and the number n of winding phases corresponding to the scanning device 3 in table 5 is even.
TABLE 4
Figure GDA0002770749550000173
TABLE 5
Figure GDA0002770749550000174
Figure GDA0002770749550000181
S3: detecting the angle between the scanning axis of the n-phase winding and the scanning axis of the 1 st phase winding of the scanning device 3 of the charged particle beam 41 on the working plane 5
Figure GDA0002770749550000182
S31: placing a metal test board in a working chamber of the charged particle beam processing equipment, and making the upper plane of the metal test board be as high as the working plane 5 of the charged particle beam processing equipment;
s32: starting the charged particle beam processing equipment, carrying out small beam flow work under the constant accelerating voltage and the focusing state by the charged particle beam processing equipment, respectively carrying out independent electrification scanning tests on the 1 st, 2 nd, … th and nth phase windings of the scanning device 3, wherein the excitation current instruction of the phase windings of the scanning tests is constant in frequency and constant in amplitude
Figure GDA0002770749550000183
The isosceles triangle wave command, the charged particle beam 41 scans n scanning axes corresponding to the n-phase windings on the metal test board;
s33: closing the charged particle beam processing equipment, taking out the metal test board, and detecting to obtain the included angles between the scanning axes of the 2 nd, … th and nth phase windings and the scanning axis (x axis) of the 1 st phase winding on the metal test board
Figure GDA0002770749550000184
S4: according to the included angle in S3
Figure GDA0002770749550000185
Establishing a resultant displacement
Figure GDA0002770749550000186
N-phase winding phase shift data λ1、λ2、…、λnAnd ideal n-phase winding phase shift data lambda'1、λ'2、…、λ'nMathematical relation betweeni=fi(λ'1,λ'2,…,λ'n) From the mathematical relation λi=fi(λ'1,λ'2,…,λ'n) And one-to-one correspondence in S2
Figure GDA0002770749550000187
To obtain the resultant displacement
Figure GDA0002770749550000188
Is displaced on the scanning axis from the n-phase winding
Figure GDA0002770749550000189
In a one-to-one correspondence relationship of
Figure GDA00027707495500001810
S41: ideal s phase winding scanning axial phase shift
Figure GDA00027707495500001811
Is shifted from ideal t phase winding scanning axis
Figure GDA00027707495500001812
Resultant partial displacement
Figure GDA00027707495500001813
s is 1, 2, …, n, t is 1, 2, …, n, s is not equal to t, and the ideal s-th phase winding scanning axis forms an included angle with the x-axis
Figure GDA00027707495500001814
Ideal s phase winding scanning axial phase shift
Figure GDA00027707495500001815
The corresponding ideal s-phase winding phase shift data is lambda'sThe ideal t-th phase winding scanning axis and the x-axis form an included angle
Figure GDA0002770749550000191
Phase shift on ideal t phase winding scanning axis
Figure GDA0002770749550000192
The corresponding ideal t phase winding phase shift data is lambda'tPartial displacement of
Figure GDA0002770749550000193
The vertex coordinate is (x)st,yst) Then, then
Figure GDA0002770749550000194
S42: fractional displacement in S41
Figure GDA0002770749550000195
Practically scanning axial displacement by the s-th phase winding
Figure GDA0002770749550000196
Is displaced from the scanning axis of the t-th phase winding
Figure GDA0002770749550000197
Synthesis, i.e. of
Figure GDA0002770749550000198
The included angle between the scanning axis of the s-th phase winding and the x-axis is
Figure GDA0002770749550000199
Phase shift on the scanning axis of the s-th phase winding
Figure GDA00027707495500001910
Corresponding s phase shift data of phase winding is lambdasThe included angle between the scanning axis of the t-th phase winding and the x-axis is
Figure GDA00027707495500001911
Phase shift on scanning axis of t-th phase winding
Figure GDA00027707495500001912
Corresponding t phase winding phase shift data is lambdatThen, then
Figure GDA00027707495500001913
S43: fractional shift according to S41 and S42
Figure GDA00027707495500001914
Establishing phase shift data lambda of s-th and t-th phase windingss、λtAnd ideal s and t phase winding phase shift data lambda's、λ'tThe mathematical relationship between the two is
Figure GDA00027707495500001915
S44: when n is odd, the ideal 2 nd phase winding is phase-shifted on the scanning axis
Figure GDA00027707495500001916
And ideal phase 3 winding scan axis phase shift
Figure GDA00027707495500001917
Resultant partial displacementPhase shift on the ideal 4 th phase winding scanning axis
Figure GDA00027707495500001919
And ideal phase 5 winding scan axis
Figure GDA00027707495500001920
Resultant partial displacement
Figure GDA00027707495500001921
…, shifting the ideal n-1 phase winding on the scanning axis
Figure GDA00027707495500001922
And ideal phase n winding scanning axis phase shift
Figure GDA00027707495500001923
Resultant partial displacement
Figure GDA00027707495500001924
Then combined displacement
Figure GDA00027707495500001925
Scanning axial phase shift from ideal phase 1 winding
Figure GDA00027707495500001926
And
Figure GDA00027707495500001927
are combined in partial displacement, i.e.
Figure GDA00027707495500001928
When n is even number, ideal i phase winding scanning axis phase shift
Figure GDA00027707495500001929
And ideally
Figure GDA00027707495500001930
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500001931
Is at an included angle of
Figure GDA00027707495500001932
Will be ideal1 phase winding scanning on-axis phase shift
Figure GDA00027707495500001933
And ideally the first
Figure GDA00027707495500001934
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500001935
Resultant partial displacement
Figure GDA00027707495500001936
The ideal 2 nd phase winding is shifted on the scanning axis
Figure GDA00027707495500001937
And ideally the first
Figure GDA00027707495500001938
Phase shift on the scanning axis of the phase winding
Figure GDA00027707495500001939
Resultant partial displacement
Figure GDA00027707495500001940
…, will ideally be
Figure GDA0002770749550000201
Phase shift on the scanning axis of the phase winding
Figure GDA0002770749550000202
And ideal phase n winding scanning axis phase shift
Figure GDA0002770749550000203
Resultant partial displacement
Figure GDA0002770749550000204
Then combined displacement
Figure GDA0002770749550000205
By
Figure GDA0002770749550000206
Are combined in partial displacement, i.e.
Figure GDA0002770749550000207
S45: resultant displacement
Figure GDA0002770749550000208
Practically scanning axial phase shift by n-phase windings
Figure GDA0002770749550000209
Synthesis, i.e. of
Figure GDA00027707495500002010
When n is odd number, phase shift of 1 st phase winding
Figure GDA00027707495500002011
Equal to ideal phase 1 winding phase shift
Figure GDA00027707495500002012
Equal, resultant displacement
Figure GDA00027707495500002013
Phase shift data lambda of phase 2 and phase 3 windings2、λ3From ideal 2 nd, ideal 3 rd phase winding phase shift data λ'2、λ'3The 4 th and 5 th phase winding phase shift data lambda are obtained by calculation according to the mathematical relation of S434、λ5From ideal 4 th, ideal 5 th phase winding phase shift data λ'4、λ'5The phase shift data lambda of the n-1 th and n-th phase windings of … are obtained by calculation according to the mathematical relation of S43n-1、λnIdeal n-1 th phase winding phase shift data lambda 'is formed by ideal n-th phase winding'n-1、λ'nCalculating according to the mathematical relationship of S43;
when n is an even number, the resultant shift is
Figure GDA00027707495500002014
1 st, second
Figure GDA00027707495500002015
Phase winding phase shift data λ1
Figure GDA00027707495500002016
From ideal 1, ideal
Figure GDA00027707495500002017
Phase winding phase shift data λ'1
Figure GDA00027707495500002018
Calculated according to the mathematical relationship of S43, 2 nd and 2 nd
Figure GDA00027707495500002019
Phase winding phase shift data λ2
Figure GDA00027707495500002020
From ideal 2, ideal 2
Figure GDA00027707495500002021
Phase winding phase shift data λ'2
Figure GDA00027707495500002022
Obtained by calculation of the mathematical relationship of S43, …
Figure GDA00027707495500002023
Phase shift data of n-th phase winding
Figure GDA00027707495500002024
λnFrom the ideal
Figure GDA00027707495500002025
Ideal nth phase winding phase shift data
Figure GDA00027707495500002026
λ'nAccording to S43And calculating a mathematical relation.
S5: converting the coordinates (x, y) of the scanning point of the charged particle beam 41 on the working plane 5 into a combined displacement with respect to the origin (0, 0) according to the relation in S21
Figure GDA00027707495500002027
Resultant displacement
Figure GDA00027707495500002028
Decomposition into phase shift on ideal n-phase winding scanning axis according to the method of S2
Figure GDA00027707495500002029
According to the method of S3, i-th phase winding phase shift data lambda is establishediAnd ideal n-phase winding phase shift data lambda'1、λ'2、…、λ'nIs a relation ofi=fi(λ'1,λ'2,…,λ'n) Ideal ith phase winding phase shift data λ 'according to the relation in S21'iIs expressed as a function λ 'of the coordinates (x, y) of the scanning point'i=ui(x, y), and phase-shifting the i-th phase winding by data λiExpressed as a function of the coordinates (x, y) of the scanning pointi=wi(x, y) mathematical model according to S1
Figure GDA0002770749550000211
Deducing an i-th phase winding excitation current instruction
Figure GDA0002770749550000212
Corresponding relation with scanning point coordinate (x, y)
Figure GDA0002770749550000213
And the calibration and calibration of the scanning system of the charged particle beam processing equipment are realized.
To further optimize the above technical solution, the one-to-one correspondence in S2 obtained in S2 is obtained
Figure GDA0002770749550000214
The other party of (1)By displacing the charged particle beam 41 in the working plane 5 in combination with respect to the original position (0, 0)
Figure GDA0002770749550000215
Decomposing the phase displacement on the scanning axis of an ideal n-phase winding according to the principle of circular scanning track
Figure GDA0002770749550000216
Figure GDA0002770749550000217
The specific process comprises the following steps: will be combined with and move
Figure GDA0002770749550000218
Viewed as a point on a circular scanning trajectory with the amplitude a as the radius, then
Figure GDA0002770749550000219
In order to further optimize the above technical solution, when the charged particle beam machining apparatus performs the machining operation, the central controller 1 converts the scanning point coordinates (x, y) of the charged particle beam 41 on the working plane 5 into the corresponding n-phase winding excitation current command
Figure GDA00027707495500002110
Accurately controlling the scanning track of the charged particle beam 41; the specific implementation process is as follows:
s61: the central controller 1 discretizes and digitizes the scanning track of the charged particle beam 41 to sequentially obtain coordinate data of limited scanning points on the scanning track;
s62: the central controller 1 sequentially calculates the n-phase winding excitation current commands corresponding to the respective scanning point coordinates in S61 in accordance with the method of S5
Figure GDA00027707495500002111
And storing in sequence;
s63: the scanning system is based on the excitation current instruction of the n-phase winding in S62
Figure GDA00027707495500002112
The charged particle beam 41 is controlled to move on the working plane 5 in sequence in accordance with the scanning point in S61, and the trajectory scanning is completed.
Example 1
The scanning device 3 of the charged particle beam processing equipment is a 3-phase winding, and the charged particle beam 41 scans the coordinates (x, y) of a scanning point on a working plane 5, and the scanning point moves relative to the original point (0, 0)
Figure GDA00027707495500002113
Decomposing the regular 6-polygon scanning track principle into the phase shift on the ideal 3-phase winding scanning axis
Figure GDA00027707495500002114
Ideal 3-phase winding phase shift data λ'1、λ'2、λ'3Are shown in Table 6.
TABLE 6
Figure GDA0002770749550000221
3-phase winding phase shift data lambda1、λ2、λ3Are each lambda1=λ'1
Figure GDA0002770749550000222
Excitation current command from i-th phase winding
Figure GDA0002770749550000223
Establishing 3-phase winding exciting current instruction through data substitution
Figure GDA0002770749550000224
And corresponding relation with the scanning point coordinates (x, y) of the charged particle beam 41 on the working plane 5, and completing calibration and calibration of the scanning system.
Example 2
The scanning device 3 of the charged particle beam processing equipment is a 3-phase winding, and scans the point coordinates (of the charged particle beam 41) on the working plane 5x, y), the resultant displacement of the scanning point relative to the origin (0, 0)
Figure GDA0002770749550000225
Decomposing the circular scanning track principle into the phase displacement on the scanning axis of an ideal 3-phase winding
Figure GDA0002770749550000226
Ideal 3-phase winding phase shift data λ'1、λ'2、λ'3Are respectively as
Figure GDA0002770749550000227
Figure GDA0002770749550000228
3-phase winding phase shift data lambda1、λ2、λ3Are each lambda1=λ'1
Figure GDA0002770749550000231
Excitation current command from i-th phase winding
Figure GDA0002770749550000232
Establishing 3-phase winding exciting current instruction through data substitution
Figure GDA0002770749550000233
And corresponding relation with the scanning point coordinates (x, y) of the charged particle beam 41 on the working plane 5, and completing calibration and calibration of the scanning system.
Example 3
The scanning device 3 of the charged particle beam processing equipment is a 4-phase winding, and the charged particle beam 41 scans the coordinates (x, y) of a scanning point on a working plane 5, and the scanning point moves relative to the original point (0, 0)
Figure GDA0002770749550000234
Decomposing the regular 6-polygon scanning track principle into the phase shift on the ideal 4-phase winding scanning axis
Figure GDA0002770749550000235
Ideal 4-phase winding phase shift data λ'1、λ'2、λ'3、λ'4Are shown in Table 7.
TABLE 7
Figure GDA0002770749550000236
4-phase winding phase shift data lambda1、λ2、λ3、λ4Are respectively as
Figure GDA0002770749550000237
Figure GDA0002770749550000241
Excitation current command from i-th phase winding
Figure GDA0002770749550000242
Establishing 4-phase winding exciting current instruction through data substitution
Figure GDA0002770749550000243
And corresponding relation with the scanning point coordinates (x, y) of the charged particle beam 41 on the working plane 5, and completing calibration and calibration of the scanning system.
Example 4
The scanning device 3 of the charged particle beam processing equipment is a 4-phase winding, and the charged particle beam 41 scans the coordinates (x, y) of a scanning point on a working plane 5, and the scanning point moves relative to the original point (0, 0)
Figure GDA0002770749550000244
Decomposing the circular scanning track principle into the phase displacement on the ideal 4-phase winding scanning axis
Figure GDA0002770749550000245
Ideal 4-phase winding phase shift data λ'1、λ'2、λ'3、λ'4Are respectively as
Figure GDA0002770749550000246
Figure GDA0002770749550000247
4-phase winding phase shift data lambda1、λ2、λ3、λ4Are respectively as
Figure GDA0002770749550000248
Figure GDA0002770749550000249
Excitation current command from i-th phase winding
Figure GDA00027707495500002410
Establishing 4-phase winding exciting current instruction through data substitution
Figure GDA00027707495500002411
And corresponding relation with the scanning point coordinates (x, y) of the charged particle beam 41 on the working plane 5, and completing calibration and calibration of the scanning system.
The embodiments in the present description are described in a progressive manner, each embodiment focuses on differences from other embodiments, and the same and similar parts among the embodiments are referred to each other. The device disclosed by the embodiment corresponds to the method disclosed by the embodiment, so that the description is simple, and the relevant points can be referred to the method part for description.
The previous description of the disclosed embodiments is provided to enable any person skilled in the art to make or use the present invention. Various modifications to these embodiments will be readily apparent to those skilled in the art, and the generic principles defined herein may be applied to other embodiments without departing from the spirit or scope of the invention. Thus, the present invention is not intended to be limited to the embodiments shown herein but is to be accorded the widest scope consistent with the principles and novel features disclosed herein.

Claims (9)

1. A calibration and calibration method for a scanning system of charged particle beam processing equipment is characterized by comprising the following steps:
step 1: establishing an i-th phase winding excitation current command of a scanning device (3)
Figure DEST_PATH_IMAGE002
Phase shift data with i-th phase winding
Figure DEST_PATH_IMAGE004
Mathematical model of (2) in (d)
Figure DEST_PATH_IMAGE006
Step 2: establishing a combined displacement of a charged particle beam (41) in a working plane (5)
Figure DEST_PATH_IMAGE008
Is displaced on the scanning axis from the ideal n-phase winding of the scanning device (3)
Figure DEST_PATH_IMAGE010
Figure DEST_PATH_IMAGE012
、…、
Figure DEST_PATH_IMAGE014
One-to-one correspondence between
Figure DEST_PATH_IMAGE016
And step 3: detecting the included angle of the scanning axis of the n-phase winding and the scanning axis of the 1 st-phase winding of the scanning device (3) on the working plane (5) of the charged particle beam (41)
Figure DEST_PATH_IMAGE018
Figure DEST_PATH_IMAGE020
、…、
Figure DEST_PATH_IMAGE022
And 4, step 4: according to the included angle in the step 3
Figure DEST_PATH_IMAGE018A
Figure DEST_PATH_IMAGE020A
、…、
Figure DEST_PATH_IMAGE022A
Establishing a composite of the resultant displacements
Figure DEST_PATH_IMAGE008A
N-phase winding phase shift data
Figure DEST_PATH_IMAGE024
Figure DEST_PATH_IMAGE026
、…、
Figure DEST_PATH_IMAGE028
Phase shift data from ideal n-phase winding
Figure DEST_PATH_IMAGE030
Figure DEST_PATH_IMAGE032
、…、
Figure DEST_PATH_IMAGE034
Mathematical relation between
Figure DEST_PATH_IMAGE036
From said mathematical relation
Figure DEST_PATH_IMAGE036A
And the combined displacement in the step 2
Figure DEST_PATH_IMAGE008AA
Corresponding relation with the phase displacement on the scanning axis of the ideal n-phase winding
Figure DEST_PATH_IMAGE038
Obtaining the resultant displacement
Figure DEST_PATH_IMAGE008AAA
Is displaced on the scanning axis from the n-phase winding
Figure DEST_PATH_IMAGE040
Figure DEST_PATH_IMAGE042
、…、
Figure DEST_PATH_IMAGE044
In a one-to-one correspondence relationship of
Figure DEST_PATH_IMAGE046
And 5: according to the step 4
Figure DEST_PATH_IMAGE046A
And the mathematical model in the step 1
Figure DEST_PATH_IMAGE006A
Calculating to obtain the resultant displacement
Figure DEST_PATH_IMAGE008AAAA
Corresponding n-phase winding exciting current instruction
Figure DEST_PATH_IMAGE048
Figure DEST_PATH_IMAGE050
、…、
Figure DEST_PATH_IMAGE052
Finally, establishing the i-th phase winding exciting current instruction
Figure DEST_PATH_IMAGE002A
Corresponding to the coordinates (x, y) of the scanning spot of the charged particle beam (41) on the working plane (5)
Figure DEST_PATH_IMAGE054
The calibration and calibration of the scanning system of the charged particle beam processing equipment are realized; the 1 st phase winding scanning axis of the scanning device (3) on the working plane (5) is coincided with the x axis of the rectangular coordinate system, the ideal n phase winding axes of the scanning device (3) are symmetrically distributed, and the 1 st phase winding scanning axis, the ideal 1 st phase winding scanning axis and the x axis are coincided in a three-line mode; the center position of the charged particle beam (41) on the working plane (5) is the original position of the charged particle beam (41) when the winding of the scanning device (3) is not electrified, the original position is the original point (0, 0) of a rectangular coordinate system on the working plane (5), and the rectangular coordinates (x, y) of the center position of the charged particle beam (41) on the working plane (5) when the winding of the scanning device (3) is electrified are the scanning point coordinates (x, y) of the charged particle beam (41).
2. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 1, wherein the scanning system comprises a central controller (1), a driving power supply (2) and a scanning device (3); the central controller (1) is connected with the driving power supply (2), and the driving power supply (2) is connected with the scanning device (3); the scanning device (3) is arranged at the outlet end of the charged particle beam generator (4), and the scanning device (3) comprises n-phase windings; the charged particle beam (41) generated by the charged particle beam generator (4) is projected onto the working plane (5) through the scanning device (3), and a scanning track is formed on the working plane (5); the driving power supply (2) generates n-phase exciting current according to the n-phase winding exciting current instruction sent by the central controller (1), and the scanning device (3) controls the charged particle beam (41) to move on the working plane (5).
3. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 2, wherein the step 1 is implemented as follows:
step 11: placing a metal test board in a working chamber of the charged particle beam processing equipment, and making the upper plane of the metal test board have the same height as the working plane (5) of the charged particle beam processing equipment;
step 12: starting the charged particle beam processing equipment, wherein n-phase windings of the scanning device (3) are not electrified, the charged particle beam processing equipment performs small beam stream dotting under constant acceleration voltage and a focusing state to obtain a zero offset dotting trace of the charged particle beam (41) on the metal test board, and the center of the zero offset dotting trace is the original position of the charged particle beam (41);
step 13: respectively carrying out independent power-on dotting tests on 1 st, 2 nd, … th and nth phase windings of the scanning device (3), wherein when the ith phase winding is subjected to the power-on dotting test, non-ith phase winding exciting current is set to zero, the charged particle beam processing equipment is used for carrying out small beam dotting under the constant accelerating voltage and the focusing state, the ith phase winding exciting current instruction comprises m positive instructions and m negative instructions, and dotting traces of m charged particle beams (41) in positive and negative directions on the scanning axis of the ith phase winding are obtained on the metal test board;
step 14: closing the charged particle beam processing equipment, taking out the metal test board, measuring 2m phase displacement data of 2m dotting trace centers corresponding to 2m excitation current instructions corresponding to the 1 st phase winding, the 2 nd phase winding, the … th phase winding and the nth phase winding in the step 13 relative to the original position, and recording;
step 15: establishing an excitation current instruction of the ith phase winding according to the 2m phase shift data of the ith phase winding
Figure DEST_PATH_IMAGE002AA
Phase shift data with the i-th phase winding
Figure DEST_PATH_IMAGE004A
Mathematical model of (2) in (d)
Figure DEST_PATH_IMAGE006AA
4. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 3, wherein said one-to-one correspondence in said step 2 is obtained
Figure DEST_PATH_IMAGE016A
By a combined displacement of the charged particle beam (41) on the working plane (5) relative to the original position
Figure DEST_PATH_IMAGE008AAAAA
Decomposing the normal 2 n-polygon scanning track principle into the phase displacement on the scanning axis of the ideal n-phase winding
Figure DEST_PATH_IMAGE010A
Figure DEST_PATH_IMAGE012A
、…、
Figure DEST_PATH_IMAGE014A
The method comprises the following specific steps:
step 21: the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAA
The rectangular coordinate data of the vertex is (x, y), and the corresponding combined displacement
Figure DEST_PATH_IMAGE008AAAAAAA
Amplitude of A, the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAA
At an angle to the x-axis of
Figure DEST_PATH_IMAGE056
Then, then
Figure DEST_PATH_IMAGE058
(1);
Step 22: the working plane (5) is divided into 2n sectors, and the occupied angle of each sector is
Figure DEST_PATH_IMAGE060
The sector numbers are sequentially defined as a 1 st sector, a 2 nd sector, … and a 2n th sector from the scanning axis of the 1 st phase winding according to the anticlockwise; when n is an odd number, the ideal n-phase winding scanning axis is a boundary line of the sector; when n is an even number, the ideal n-phase winding scanning axis is a bisector of the sector;
step 23: displacing the combination
Figure DEST_PATH_IMAGE008AAAAAAAAA
As a point on the positive 2 n-sided polygon scanning trajectory, the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAA
Within the k-th sector, over the combined shift
Figure DEST_PATH_IMAGE008AAAAAAAAAAA
The tail end of the sector is used as a perpendicular line of a bisector of the k sector, the perpendicular line and two boundary lines of the k sector are respectively intersected to obtain a side of a positive 2 n-polygon in the k sector, the positive direction of a side vector of the positive 2 n-polygon is defined as a counterclockwise rotation direction, the side vector in the k sector is necessarily parallel and is only parallel to 1 scanning axis of the ideal n-phase winding, a scanning axis of the ideal n-phase winding parallel to the side vector is defined as a parallel scanning axis of the side vector of the k sector, and the rest scanning axes of the ideal n-phase winding are defined as non-parallel scanning axes of the side vector of the k sector;
step 24: the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAA
An included angle with the bisector of the k-th sector is
Figure DEST_PATH_IMAGE062
The total shift in the k-th sector
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAA
The magnitude of the phase shift on the non-parallel scanning axis of the ideal n-phase winding is all equal and is
Figure DEST_PATH_IMAGE064
The resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAA
The data of the displacement on the parallel scanning axis is
Figure DEST_PATH_IMAGE066
And is and
Figure DEST_PATH_IMAGE068
(2);
step 25: when the non-parallel scanning axis is positiveThe ray with the direction being the same as the k-th sector bisector is positioned on the same side of the parallel scanning axis, and the displacement data on the non-parallel scanning axis is
Figure DEST_PATH_IMAGE064A
(ii) a When the positive direction of the non-parallel scanning axis and the ray of the k-th sector bisector are positioned on the opposite side of the parallel scanning axis, the phase shift data on the non-parallel scanning axis is
Figure DEST_PATH_IMAGE070
(ii) a When the edge vector in the k-th sector is consistent with the direction of the parallel scanning axis, the displacement data on the parallel scanning axis is
Figure DEST_PATH_IMAGE066A
(ii) a When the edge vector in the k-th sector is opposite to the direction of the parallel scanning axis, the displacement data on the parallel scanning axis is
Figure DEST_PATH_IMAGE072
(ii) a Along the positive side vector direction, the phase shift data on the parallel scanning axis
Figure DEST_PATH_IMAGE066AA
By
Figure DEST_PATH_IMAGE070A
To
Figure DEST_PATH_IMAGE064AA
Continuously changing.
5. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 3, wherein said one-to-one correspondence in said step 2 is obtained
Figure DEST_PATH_IMAGE016AA
The method is thatThe combined displacement of the charged particle beam (41) on the working plane (5) relative to the original position
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAA
Decomposing the phase displacement into the phase displacement on the scanning axis of the ideal n-phase winding according to the principle of circular scanning track
Figure DEST_PATH_IMAGE010AA
Figure DEST_PATH_IMAGE012AA
、…、
Figure DEST_PATH_IMAGE014AA
The method comprises the following specific steps: displacing the combination
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAA
As a point on the circular scanning trajectory with the amplitude a as the radius, the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAA
At an angle to the x-axis of
Figure DEST_PATH_IMAGE056A
Then, then
Figure DEST_PATH_IMAGE058A
(1)
Figure DEST_PATH_IMAGE074
(3)
The included angles between the scanning axes of the 1 st phase winding, the 2 nd phase winding, the … th phase winding and the nth phase winding and the x axis are respectively
Figure DEST_PATH_IMAGE018AA
Figure DEST_PATH_IMAGE020AA
、…、
Figure DEST_PATH_IMAGE022AA
(ii) a Ideal 1 st, ideal 2 nd, … th, ideal n-th phase winding scanning axis included angle with x-axis
Figure DEST_PATH_IMAGE076
Figure DEST_PATH_IMAGE078
、…、
Figure DEST_PATH_IMAGE080
6. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 2, wherein the step 3 is implemented as follows:
step 31: placing a metal test board in a working chamber of charged particle beam processing equipment, and making the upper plane of the metal test board be equal to the working plane (5) of the charged particle beam processing equipment in height;
step 32: starting the charged particle beam processing equipment, carrying out small beam current work under the constant accelerating voltage and the focusing state by the charged particle beam processing equipment, respectively carrying out independent electrified scanning tests on the 1 st, the 2 nd, the … th and the n-th phase windings of the scanning device (3), wherein the excitation current instruction of the phase windings in the scanning tests is constant in frequency and constant in amplitude
Figure DEST_PATH_IMAGE082
The charged particle beam (41) scans n scanning axes corresponding to the n-phase windings on the metal test board;
step 33: closing the charged particle beam processing equipment, taking out the metal test board, and detecting to obtainThe included angles between the scanning axes of the 1 st, 2 nd, … th and nth phase windings and the scanning axis of the 1 st phase winding on the metal test board are respectively 0,
Figure DEST_PATH_IMAGE020AAA
、…、
Figure DEST_PATH_IMAGE022AAA
7. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 1, wherein the step 4 is implemented as follows:
step 41: ideal s phase winding scanning axial phase shift
Figure DEST_PATH_IMAGE084
Is shifted from ideal t phase winding scanning axis
Figure DEST_PATH_IMAGE086
Resultant partial displacement
Figure DEST_PATH_IMAGE088
The included angle between the scanning axis of the ideal s-th phase winding and the x axis is
Figure DEST_PATH_IMAGE090
The ideal s-th phase winding is shifted in phase on the scanning axis
Figure DEST_PATH_IMAGE084A
Corresponding to the ideal s-th phase winding phase shift data of
Figure DEST_PATH_IMAGE092
The included angle between the scanning axis of the ideal t-th phase winding and the x axis is
Figure DEST_PATH_IMAGE094
Phase shift on the scanning axis of the t-th phase winding
Figure DEST_PATH_IMAGE086A
The corresponding t phase winding phase shift data is
Figure DEST_PATH_IMAGE096
Said partial displacement
Figure DEST_PATH_IMAGE088A
The vertex coordinates are (
Figure DEST_PATH_IMAGE098
Figure DEST_PATH_IMAGE100
) Then, then
Figure DEST_PATH_IMAGE102
(4);
Step 42: the fractional shift in step 41
Figure DEST_PATH_IMAGE088AA
Practically scanning axial shift by the s-th phase winding
Figure DEST_PATH_IMAGE104
Is axially displaced from the scanning axis of the t-th phase winding
Figure DEST_PATH_IMAGE106
Synthesis of
Figure DEST_PATH_IMAGE108
The included angle between the scanning axis of the s-th phase winding and the x-axis is
Figure DEST_PATH_IMAGE110
Phase shift on the scanning axis of the s-th phase winding
Figure DEST_PATH_IMAGE104A
The corresponding phase shift data of the s-th phase winding is
Figure DEST_PATH_IMAGE112
The included angle between the scanning axis of the t-th phase winding and the x axis is
Figure DEST_PATH_IMAGE114
Phase shift on the scanning axis of the t-th phase winding
Figure DEST_PATH_IMAGE106A
The corresponding t phase winding phase shift data is
Figure DEST_PATH_IMAGE116
Then, then
Figure DEST_PATH_IMAGE118
(5);
Step 43: establishing s and t phase winding phase shift data according to the formula (4) of the step 41 and the formula (5) of the step 42
Figure DEST_PATH_IMAGE112A
Figure DEST_PATH_IMAGE116A
Phase shift data from ideal s, t phase winding
Figure DEST_PATH_IMAGE092A
Figure DEST_PATH_IMAGE096A
The mathematical relationship between the two is
Figure DEST_PATH_IMAGE120
(6);
Step 44: when n is odd, the ideal 2 nd, 3 rd, … th and n th phase windings are phase-shifted on the scanning axis
Figure DEST_PATH_IMAGE012AAA
Figure DEST_PATH_IMAGE122
、…、
Figure DEST_PATH_IMAGE014AAA
The two-to-two composite partial displacement is the phase displacement on the scanning axis of the ideal 2 nd, ideal 3 rd, … th and ideal n-th phase windings
Figure DEST_PATH_IMAGE012AAAA
Figure DEST_PATH_IMAGE122A
、…、
Figure DEST_PATH_IMAGE014AAAA
All are carried out and only once synthesized, co-synthesized
Figure DEST_PATH_IMAGE124
Effective fractional displacement
Figure DEST_PATH_IMAGE126
Then the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAAA
Scanning on-axis phase shift by ideal phase 1 winding
Figure DEST_PATH_IMAGE010AAA
And
Figure DEST_PATH_IMAGE124A
each of the effective partial displacement
Figure DEST_PATH_IMAGE126A
Are combined, i.e.
Figure DEST_PATH_IMAGE128
When n is even number, the ideal n-phase winding is shifted on the scanning axis
Figure DEST_PATH_IMAGE010AAAA
Figure DEST_PATH_IMAGE012AAAAA
、…、
Figure DEST_PATH_IMAGE014AAAAA
The two-by-two combination of partial displacement is used for the phase displacement on the scanning axis of the ideal n-phase winding
Figure DEST_PATH_IMAGE010AAAAA
Figure DEST_PATH_IMAGE012AAAAAA
、…、
Figure DEST_PATH_IMAGE014AAAAAA
All are carried out and only once synthesis is carried out, in total
Figure DEST_PATH_IMAGE130
Effective fractional displacement
Figure DEST_PATH_IMAGE126AA
Then the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAAAA
By
Figure DEST_PATH_IMAGE130A
Each of the effective partial displacement
Figure DEST_PATH_IMAGE126AAA
Are combined, i.e.
Figure DEST_PATH_IMAGE132
Step 45: the resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAAAAA
Actually scanning the axial phase shift by the n-phase winding
Figure DEST_PATH_IMAGE040A
Figure DEST_PATH_IMAGE042A
、…、
Figure DEST_PATH_IMAGE044A
Synthesis, i.e. of
Figure DEST_PATH_IMAGE134
When n is odd number, the 1 st phase winding is phase shifted
Figure DEST_PATH_IMAGE040AA
Equal to said ideal phase 1 winding phase shift
Figure DEST_PATH_IMAGE010AAAAAA
The resultant displacement
Figure DEST_PATH_IMAGE136
Phase shift data of the s-th and t-th phase windings
Figure DEST_PATH_IMAGE138
Phase shift data of the ideal s-th and t-th phase windings
Figure DEST_PATH_IMAGE092AA
Figure DEST_PATH_IMAGE096AA
Calculated according to formula (6) of step 43;
when n is an even number, the resultant shift
Figure DEST_PATH_IMAGE140
Phase shift data of the s-th and t-th phase windings
Figure DEST_PATH_IMAGE138A
Phase shift data of the ideal s-th and t-th phase windings
Figure DEST_PATH_IMAGE092AAA
Figure DEST_PATH_IMAGE096AAA
Calculated according to equation (6) of said step 43.
8. The charged particle beam processing apparatus scanning system calibration method as claimed in claim 4 or 5, wherein the i-th phase winding excitation current command is established in said step 5
Figure DEST_PATH_IMAGE002AAA
Corresponding to the coordinates (x, y) of the scanning spot of the charged particle beam (41) on the working plane (5)
Figure DEST_PATH_IMAGE142
The specific process comprises the following steps:
transforming the scanning point coordinates (x, y) of the charged particle beam (41) on the working plane (5) into the resultant displacement relative to the origin (0, 0) according to the equation (1)
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAAAAAA
The resultant displacement
Figure DEST_PATH_IMAGE008AAAAAAAAAAAAAAAAAAAAAA
Decomposing the method according to the step 2 into the phase displacement on the scanning axis of the ideal n-phase winding
Figure DEST_PATH_IMAGE010AAAAAAA
Figure DEST_PATH_IMAGE012AAAAAAA
、…、
Figure DEST_PATH_IMAGE014AAAAAAA
According to the method of the step 3, the phase shift data of the i-th phase winding is established
Figure DEST_PATH_IMAGE004AA
Phase shift data from the ideal n-phase winding
Figure DEST_PATH_IMAGE030A
Figure DEST_PATH_IMAGE032A
、…、
Figure DEST_PATH_IMAGE034A
Is a relational expression of
Figure DEST_PATH_IMAGE036AA
Phase shifting the ideal i-th phase winding according to the equation (1)
Figure DEST_PATH_IMAGE144
Expressed as a function of the coordinates (x, y) of the scanning point
Figure DEST_PATH_IMAGE146
And phase shifting the i-th phase winding by data
Figure DEST_PATH_IMAGE004AAA
Expressed as a function of the coordinates (x, y) of the scanning point
Figure DEST_PATH_IMAGE148
Said mathematical model according to said step 1
Figure DEST_PATH_IMAGE006AAA
And deducing the i-th phase winding excitation current instruction
Figure DEST_PATH_IMAGE002AAAA
Corresponding relation with the scanning point coordinate (x, y)
Figure DEST_PATH_IMAGE054A
9. The calibration method according to claim 2, wherein during the machining operation of the charged particle beam machining apparatus, the central controller (1) converts the scanning point coordinates (x, y) of the charged particle beam (41) on the working plane (5) into the corresponding excitation current commands of the n-phase winding according to the scanning point coordinates (x, y) of the charged particle beam (41)
Figure DEST_PATH_IMAGE048A
Figure DEST_PATH_IMAGE050A
、…、
Figure DEST_PATH_IMAGE052A
Controlling the scanning trajectory of the charged particle beam (41); the specific implementation process is as follows:
step 61: the central controller (1) discretizes and digitizes the scanning track of the charged particle beam (41) to sequentially obtain the coordinate data of the limited scanning points on the scanning track;
step 62: the central controller (1) calculates the steps 61 in turn according to the method of the step 5The n-phase winding exciting current instruction corresponding to each scanning point
Figure DEST_PATH_IMAGE048AA
Figure DEST_PATH_IMAGE050AA
、…、
Figure DEST_PATH_IMAGE052AA
And sequentially storing;
and step 63: the scanning system is based on the n-phase winding exciting current instruction in step 62
Figure DEST_PATH_IMAGE048AAA
Figure DEST_PATH_IMAGE050AAA
、…、
Figure DEST_PATH_IMAGE052AAA
And controlling the charged particle beam (41) to move on the working plane (5) in sequence according to the scanning points in the step 61, and finishing the track scanning.
CN202010054001.XA 2020-01-17 2020-01-17 Calibration method for scanning system of charged particle beam processing equipment Active CN111261313B (en)

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CN1323133A (en) * 2000-05-08 2001-11-21 三菱电机株式会社 Pattern distortion correction circuit
CN1443512A (en) * 2002-02-25 2003-09-24 Ge医疗系统环球技术有限公司 Method and equipment for controlling electron beam motion based on correcting information
JP2012083145A (en) * 2010-10-08 2012-04-26 Natl Inst Of Radiological Sciences Beam measuring apparatus and measuring method therefor, and beam transportation system
CN105263577A (en) * 2013-06-06 2016-01-20 三菱电机株式会社 Particle therapy device and method for setting dose calibration factor
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Denomination of invention: Calibration and calibration method for scanning system of charged particle beam processing equipment

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