CN107888121B - Calculation method for BSRM average torque instantaneous suspension force control expected current - Google Patents
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- CN107888121B CN107888121B CN201711257848.2A CN201711257848A CN107888121B CN 107888121 B CN107888121 B CN 107888121B CN 201711257848 A CN201711257848 A CN 201711257848A CN 107888121 B CN107888121 B CN 107888121B
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- H—ELECTRICITY
- H02—GENERATION; CONVERSION OR DISTRIBUTION OF ELECTRIC POWER
- H02P—CONTROL OR REGULATION OF ELECTRIC MOTORS, ELECTRIC GENERATORS OR DYNAMO-ELECTRIC CONVERTERS; CONTROLLING TRANSFORMERS, REACTORS OR CHOKE COILS
- H02P21/00—Arrangements or methods for the control of electric machines by vector control, e.g. by control of field orientation
- H02P21/14—Estimation or adaptation of machine parameters, e.g. flux, current or voltage
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- H—ELECTRICITY
- H02—GENERATION; CONVERSION OR DISTRIBUTION OF ELECTRIC POWER
- H02P—CONTROL OR REGULATION OF ELECTRIC MOTORS, ELECTRIC GENERATORS OR DYNAMO-ELECTRIC CONVERTERS; CONTROLLING TRANSFORMERS, REACTORS OR CHOKE COILS
- H02P23/00—Arrangements or methods for the control of AC motors characterised by a control method other than vector control
- H02P23/14—Estimation or adaptation of motor parameters, e.g. rotor time constant, flux, speed, current or voltage
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- H—ELECTRICITY
- H02—GENERATION; CONVERSION OR DISTRIBUTION OF ELECTRIC POWER
- H02P—CONTROL OR REGULATION OF ELECTRIC MOTORS, ELECTRIC GENERATORS OR DYNAMO-ELECTRIC CONVERTERS; CONTROLLING TRANSFORMERS, REACTORS OR CHOKE COILS
- H02P25/00—Arrangements or methods for the control of AC motors characterised by the kind of AC motor or by structural details
- H02P25/02—Arrangements or methods for the control of AC motors characterised by the kind of AC motor or by structural details characterised by the kind of motor
- H02P25/08—Reluctance motors
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Abstract
The invention discloses a calculation method for BSRM average torque instantaneous suspension force control expected current, which comprises the following steps: and selecting a current waveform control mode and a current conduction interval of the main winding and the suspension force winding according to the expected average torque and the expected instantaneous suspension force, deriving an average torque calculation formula, and calculating the turn-off angle of the main winding, the required square wave expected current of the main winding and the required instantaneous expected current of the suspension force winding. The expected current generated by the invention can realize the control target of BSRM average torque and instantaneous suspension force, is not only beneficial to heavy-load speed regulation operation and suspension control, but also is suitable for no-load operation and suspension control requirements, and solves the problem of mismatching of torque and suspension force.
Description
Technical Field
The invention relates to the technical field of a Bearingless Switched Reluctance Motor (BSRM), in particular to a calculation method for BSRM average torque instantaneous suspension force control expected current.
Background
The Bearingless Switched Reluctance Motor (BSRM) is a combination of a rapidly developed magnetic suspension technology and a Switched Reluctance Motor (SRM), has the advantages of simple and firm structure, low cost, wide speed regulation range, high operation reliability, high allowable rotating speed, low friction power consumption, no need of lubrication, long service life and the like, has outstanding advantages in the high-speed and ultrahigh-speed operation occasions, and is one of hot spots in the research field of high-speed motors.
As the rotating speed of the BSRM is continuously increased, an average torque control strategy can be adopted, and an instantaneous suspension force control strategy is adopted to ensure a high-precision stable suspension control target. Since the BSRM is a complex nonlinear, strongly coupled system, its torque and levitation force are related to the main winding current, levitation force winding current, rotation angle and motor parameters. Therefore, the key to research of the BSRM control method is to determine the main winding current, the levitation force winding current and the conduction interval thereof according to the expected average torque and the instantaneous levitation force.
The opening angles of the main winding and the suspension force winding are fixed, so that the speed regulation control and the stable suspension control of heavy load operation are facilitated; when the average torque T is expectedav *Smaller, but expected instantaneous levitation force F1 *(theta) or F2 *When the value (theta) is larger, namely during no-load suspension control, if the problem of mismatching of torque and suspension force exists, the current of the main winding needs to be delayed and turned off so as to solve the problem of mismatching of the torque and the suspension force, and the BSRM is suitable for different working condition control requirements.
Disclosure of Invention
The invention aims to overcome the defects in the prior art, provides a calculation method for BSRM average torque instantaneous levitation force control expected current, and solves the technical problem that the torque and the levitation force are not matched in the prior art.
In order to solve the technical problems, the technical scheme adopted by the invention is as follows: a calculation method for BSRM average torque instantaneous suspension force control expected current comprises the following steps:
(1) selecting a current waveform control mode and a current conduction interval of a main winding and a levitation force winding according to the expected average torque;
(2) according to the current waveform control mode and the current conduction interval of the main winding and the suspension force winding, the average torque T is deducedavDetermining the torque coefficient G of the main windingtmSuspension force winding torque coefficient GtsMain winding delay turn-off torque coefficient Gtmd(θoffm) (ii) a Wherein: thetaoffmIs the main winding turn-off angle;
(3) calculating the turn-off angle theta of the main winding according to the expected average torque and the expected suspension force at the turn-on moment of the winding and by combining the parameters determined in the step (2)offmAnd the desired current i of the square wave of the main windingm;
(4) According to the expected instantaneous suspension force and suspension force coefficient K in the horizontal and vertical directions1(theta), coefficient of coupling of levitation force K2(theta), rotor tooth pole deviation angle theta from stator tooth pole and desired square wave current i of main windingmCalculating the instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(θ)、is2(θ)。
Preferably, the main winding current adopts a square wave current control mode, and the suspension force winding current adopts an instantaneous current control mode.
Preferably, the current conduction interval is selected as follows:
when the average torque T is expectedav *>Open angle theta of suspension force winding at 0 DEG ConsSuspension force winding off angle theta of-15 DEG offs0 °; opening angle theta of main windingonmMain winding off angle theta equal to-15 degoffm∈[0°,15°];
When the average torque T is expectedav *When the angle is less than or equal to 0, the opening angle theta of the suspension force windingons15 deg. suspension force winding off angle theta offs0 °; main winding open angle theta onm15 °, main winding off angle θoffm∈[-15°,0°]。
Preferably, the main winding off angle θ is calculatedoffmAnd the desired current i of the square wave of the main windingmThe specific method comprises the following steps:
according to the desired average torque Tav *And in the current conduction interval of the main winding and the suspension force winding, the average torque T is deducedavThe calculation formula of (2):
where the desired average torque Tav *>At 0, TpmavAverage positive torque, T, generated for main winding currentpsavAverage positive torque, T, generated for levitation force winding currentnmdavIndicating when the main winding is offoffm>At 0 deg., the main winding delays the average negative torque generated by the off-current, if the main winding is off at an angle thetaoffmWhen the angle is 0 DEG, then T nmdav0; when the average torque T is expectedav *When less than or equal to 0, TnmavAverage negative torque, T, generated for main winding currentnsavAverage negative torque, T, generated for levitation force winding currentpmdavIndicating when the main winding is offoffm<At 0 deg., the main winding delays the average positive torque generated by the off-current if the main winding is offoffmWhen the angle is 0 DEG, then Tpmdav=0;
Respectively deducing the average positive torque T generated by the current of the main winding according to the current conduction intervals of the main winding and the levitation force windingpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdav:
Where θ is the angle of rotor tooth pole deviating from stator tooth pole, NmIs the number of main winding turns, NsNumber of turns of winding for suspension force imIs a square wave current of the main winding is1(theta) is the instantaneous current of the levitation force winding in the horizontal direction, is2(theta) is the instantaneous current of the suspension force winding in the vertical direction, Kt(θ) is the torque coefficient, μ0For vacuum permeability, h is the rotor lamination length, r is the rotor radius, η is the air gap edge coefficient, l0The length of an air gap between the stator and the rotor is shown;
according to instantaneous suspension force F in horizontal and vertical directions1(θ)、F2(θ) and the main winding current and the levitation winding current have a relationship:
in the formula, K1(theta) is the coefficient of suspension force, K2(theta) is the suspension force coupling coefficient;
wherein, taurIs the rotor tooth pole radian;
integral derivation of average positive torque T generated by main winding currentpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdavThe method comprises the following steps:
in the formula, F1 *(θonm) For the desired instantaneous levitation force in the horizontal direction at the moment of switching-on of the main winding, F2 *(θonm) The expected instantaneous suspension force in the vertical direction at the moment of switching on the main winding;
determining a main winding torque coefficient GtmSuspension force winding torque coefficient GtsMain winding delay turn-off torque coefficient Gtmd(θoffm) The calculation formulas are respectively as follows:
calculating a decision function Jt:
If Jt<0, orderIterative solution of main winding off-angle theta by using numerical calculation methodoffm(ii) a Otherwise thetaoffm=0°;
Desired square-wave current i of main windingmThe calculation formula is as follows:
preferably, the desired square-wave current i of the main winding is calculatedmThen, the desired current i needs to be square-wave applied to the main windingmPerforming amplitude limiting processing specifically as follows:
setting the main winding current limit to im(max)If i ism>im(max)Then let im=im(max)。
Preferably, the instantaneous expected current i of the levitation force winding in the horizontal and vertical directions is calculateds1(θ)、is2The specific method of (θ) is as follows:
according to the angle theta of the rotor tooth pole deviating from the stator tooth pole and the suspension force coefficient K1(theta), coefficient of coupling of levitation force K2(theta), desired instantaneous levitation force F in the horizontal and vertical directions1 *(θ)、F2 *(theta) and the desired current i of the main winding square wave after the amplitude limiting treatmentmCalculating the instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ), the specific calculation formula is as follows:
preferably, the instantaneous expected current i of the levitation force winding in the horizontal and vertical directions is calculateds1(theta) and is2(theta) instantaneous desired current i for the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ) performing clipping processing, specifically as follows:
setting the instantaneous current limit value of the levitation force winding to is(max)When is1(θ)|>is(max)When it is, then let is1(θ)=sgn(is1(θ))·is(max)(ii) a When | is2(θ)|>is(max)When it is, then let is2(θ)=sgn(is2(θ))·is(max)。
Compared with the prior art, the invention has the following beneficial effects: the control target of meeting the average torque and ensuring stable suspension is realized, the problem of mismatching of the torque and the suspension force is solved, the speed regulation control of load operation is facilitated, and the control method is suitable for the requirement of no-load suspension control.
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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 some embodiments of the present invention, and for those skilled in the art, other drawings can be obtained according to the drawings without creative efforts.
FIG. 1 is a flow chart of the present invention;
FIG. 2 is Tav *>A schematic diagram of a conduction interval of square wave current of a main winding and instantaneous current of a suspension force winding at 0 time;
FIG. 3 is Tav *A schematic diagram of the conducting interval of the square wave current of the main winding and the instantaneous current of the suspension force winding when the current is less than or equal to 0;
fig. 4 is a flow chart for calculating the main winding off angle, the main winding square wave current, and the levitation force winding instantaneous current.
Detailed Description
The invention provides a calculation method for BSRM average torque instantaneous suspension force control expected current, which comprises the following steps: and selecting a current waveform control mode and a current conduction interval of the main winding and the suspension force winding according to the expected average torque and the expected instantaneous suspension force, deriving an average torque calculation formula, and calculating the turn-off angle of the main winding, the required square wave expected current of the main winding and the required instantaneous expected current of the suspension force winding. The expected current generated by the invention can realize the control target of BSRM average torque and instantaneous suspension force, is not only beneficial to heavy-load speed regulation operation and suspension control, but also is suitable for no-load operation and suspension control requirements, and solves the problem of mismatching of torque and suspension force.
The technical solutions in the embodiments of the present invention will be clearly and completely described below with reference to the drawings in the embodiments of the present invention, and it is obvious that the described embodiments are only a part of the embodiments of the present invention, and not all of the 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.
As shown in fig. 1, the embodiment of the present invention specifically includes the steps of:
s101, expecting average torque T according to BSRMav *And selecting a current waveform control mode and a current conduction interval of the main winding and the suspension force winding.
Specifically, step S101 includes the steps of:
and S1011, selecting a current waveform control mode of the main winding and the suspension force winding.
The main winding current adopts a square wave current control mode, and the suspension force winding current adopts an instantaneous current control mode.
S1012, expectation average torque Tav *>And when 0, selecting a current conduction interval of the main winding and the suspension force winding.
Wherein, the opening angle theta of the suspension force windingonsSuspension force winding off angle theta of-15 DEG offs0 °; opening angle theta of main windingonmMain winding off angle theta equal to-15 degoffm∈[0°,15°]The specific conduction interval is shown in fig. 2. FIG. 2 shows Tav *>And the conducting interval of the square wave current of the main winding and the instantaneous current of the suspension force winding is schematic at 0.
S1013, desired average Torque Tav *And when the current is less than or equal to 0, selecting a current conduction interval of the main winding and the suspension force winding.
Wherein, the opening angle theta of the suspension force windingons15 deg. suspension force winding off angle theta offs0 °; main winding open angle theta onm15 °, main winding off angle θoffm∈[-15°,0°]The specific conduction interval is shown in fig. 3. FIG. 3 shows Tav *And when the current is less than or equal to 0, the conducting interval of the square wave current of the main winding and the instantaneous current of the suspension force winding is schematic.
S102, determining a main winding torque coefficient G according to the BSRM main winding and levitation force winding current waveform control mode and the current conduction interval thereoftmSuspension force winding torque coefficient GtsAnd main winding delay turn-off torque coefficient Gtmd(θoffm) The calculation formula of (2).
Specifically, step S102 includes the steps of:
s1021, average torque T generated in current conducting interval of BSRM main winding and suspension force windingavComprises the following steps:
where the desired average torque Tav *>At 0, TpmavAverage positive torque, T, generated for main winding currentpsavAverage positive torque, T, generated for levitation force winding currentnmdavIndicating when the main winding is offoffm>At 0 deg., the main winding delays the average negative torque generated by the off-current, if the main winding is off at an angle thetaoffmWhen the angle is 0 DEG, then T nmdav0; when the average torque T is expectedav *When less than or equal to 0, TnmavAverage negative torque, T, generated for main winding currentnsavAverage negative torque, T, generated for levitation force winding currentpmdavIndicating when the main winding is offoffm<At 0 deg., the main winding delays the average positive torque generated by the off-current if the main winding is offoffmWhen the angle is 0 DEG, then Tpmdav=0。
S1022, respectively deducing the average positive torque T generated by the current of the main winding according to the current conduction intervals of the main winding and the levitation force windingpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdav。
Where θ is the angle of rotor tooth pole deviating from stator tooth pole, NmIs the number of main winding turns, NsNumber of turns of winding for suspension force imIs a square wave current of the main winding is1(theta) is the instantaneous current of the levitation force winding in the horizontal direction, is2(theta) is the instantaneous current of the suspension force winding in the vertical direction, Kt(θ) is the torque coefficient, μ0For vacuum permeability, h is the rotor lamination length, r is the rotor radius, η is the air gap edge coefficient, l0The length of the air gap between the stator and the rotor is shown.
S1023, according to the instantaneous suspension force F in the horizontal and vertical directions1(θ)、F2(theta) determining the torque coefficient G of the main winding by using a relation between the current of the main winding and the current of the levitation force windingtmSuspension force winding torque coefficient GtsAnd main winding delay turn-off torque coefficient Gtmd(θoffm) The calculation formula of (2).
In the formula, K1(theta) is the coefficient of suspension force, K2(theta) is the suspension force coupling coefficient;
wherein, taurIs the rotor tooth pole radian;
integral derivation of average positive torque T generated by main winding currentpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdav。
In the formula, GtmIs the main winding torque coefficient, GtsFor winding the rotor in suspensionMoment coefficient, F1 *(θonm) For the desired instantaneous levitation force in the horizontal direction at the moment of switching-on of the main winding, F2 *(θonm) For the desired instantaneous levitation force in the vertical direction at the moment of switching-on of the main winding, Gtmd(θoffm) The turn-off torque factor is delayed for the main winding.
S103, expecting average torque T according to BSRMav *And the expected instantaneous suspension force F in the horizontal and vertical directions at the turn-on moment of the main winding1 *(θonm)、F2 *(θonm) Main winding torque coefficient GtmSuspension force winding torque coefficient GtsAnd main winding delay turn-off torque coefficient Gtmd(θoffm) Calculating the turn-off angle theta of the main windingoffmAnd the desired current i of the square wave of the main windingm。
Specifically, step S103 includes the steps of:
s1031, calculating decision function Jt。
S1032, calculating the turn-off angle theta of the main windingoffm。
If Jt<0, orderIterative solution of main winding off-angle theta by using numerical calculation methodoffm(ii) a Otherwise thetaoffm=0°。
S1033, calculating the expected current i of the square wave of the main windingm。
S1034, carrying out square wave expected current i on the main windingmAnd carrying out amplitude limiting processing.
Wherein the main winding current limit value is im(max)If i ism>im(max)Then let im=im(max)。
S104, according to the angle theta of the BSRM rotor tooth pole deviating from the stator tooth pole and the suspension force coefficient K1(theta), coefficient of coupling of levitation force K2(theta), desired instantaneous levitation force F in the horizontal and vertical directions1 *(θ)、F2 *(theta) and desired current i of square wave of main windingmCalculating the instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ)。
Specifically, step S104 includes the steps of:
s1041, calculating instantaneous expected current i of the suspension force winding in the horizontal direction and the vertical directions1(θ)、is2(θ)。
S1042, instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ) each performs a clipping process.
Wherein the current limit value of the suspension force group is is(max)When is1(θ)|>is(max)When it is, then let is1(θ)=sgn(is1(θ))·is(max)(ii) a When | is2(θ)|>is(max)When it is, then let is2(θ)=sgn(is2(θ))·is(max)。
As shown in fig. 4, the present invention calculates the off angle of the main winding, the desired square wave current of the main winding, and the desired instantaneous current of the levitation winding.
It should be noted that, in this document, the terms "comprises," "comprising," or any other variation thereof, are intended to cover a non-exclusive inclusion, such that a process, method, article, or apparatus that comprises a list of elements does not include only those elements but may include other elements not expressly listed or inherent to such process, method, article, or apparatus. Without further limitation, an element defined by the phrase "comprising an … …" does not exclude the presence of other like elements in a process, method, article, or apparatus that comprises the element.
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 (6)
- The method for calculating the BSRM average torque instantaneous suspension force control expected current is characterized by comprising the following steps of:(1) selecting a current waveform control mode and a current conduction interval of a main winding and a levitation force winding according to the expected average torque;(2) according to the current waveform control mode and the current conduction interval of the main winding and the suspension force winding, the average torque T is deducedavDetermining the torque coefficient G of the main windingtmSuspension force winding torque coefficient GtsMain winding delay turn-off torque coefficient Gtmd(θoffm) (ii) a Wherein: thetaoffmIs the main winding turn-off angle;(3) calculating the turn-off angle theta of the main winding according to the expected average torque and the expected suspension force at the turn-on moment of the winding and by combining the parameters determined in the step (2)offmAnd the desired current i of the square wave of the main windingm(ii) a Calculating the main winding off angle thetaoffmAnd the desired current i of the square wave of the main windingmThe specific method comprises the following steps:according to the desired average torque Tav *And in the current conduction interval of the main winding and the suspension force winding, the average torque T is deducedavThe calculation formula of (2):where the desired average torque Tav *>At 0, TpmavAverage positive torque, T, generated for main winding currentpsavAverage positive torque, T, generated for levitation force winding currentnmdavIndicating when the main winding is offoffm>At 0 deg., the main winding delays the average negative torque generated by the off-current, if the main winding is off at an angle thetaoffmWhen the angle is 0 DEG, then Tnmdav0; when the average torque T is expectedav *When less than or equal to 0, TnmavAverage negative torque, T, generated for main winding currentnsavAverage negative torque, T, generated for levitation force winding currentpmdavIndicating when the main winding is offoffm<At 0 deg., the main winding delays the average positive torque generated by the off-current if the main winding is offoffmWhen the angle is 0 DEG, then Tpmdav=0;Respectively deducing the average positive torque T generated by the current of the main winding according to the current conduction intervals of the main winding and the levitation force windingpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdav:Where θ is the angle of rotor tooth pole deviating from stator tooth pole, NmIs the number of main winding turns, NsNumber of turns of winding for suspension force imIs a square wave current of the main winding is1(theta) is the instantaneous current of the levitation force winding in the horizontal direction, is2(theta) is the instantaneous current of the suspension force winding in the vertical direction, Kt(θ) is the torque coefficient, μ0For vacuum permeability, h is the rotor lamination length, r is the rotor radius, η is the air gap edge coefficient, l0The length of an air gap between the stator and the rotor is shown;according to instantaneous suspension force F in horizontal and vertical directions1(θ)、F2(θ) and the main winding current and the levitation winding current have a relationship:in the formula, K1(theta) is the coefficient of suspension force, K2(theta) is the suspension force coupling coefficient;wherein, taurIs the rotor tooth pole radian;integral derivation of average positive torque T generated by main winding currentpmavAverage positive torque T generated by levitation winding currentpsavAverage negative torque T generated by delayed turn-off current of main windingnmdavAverage negative torque T generated by main winding currentnmavAverage negative torque T generated by levitation winding currentnsavMean positive torque T generated by delayed turn-off current of main windingpmdavThe method comprises the following steps:in the formula, F1 *(θonm) For the desired instantaneous levitation force in the horizontal direction at the moment of switching-on of the main winding, F2 *(θonm) The expected instantaneous suspension force in the vertical direction at the moment of switching on the main winding;determining a main winding torque coefficient GtmSuspension force winding torque coefficient GtsMain winding delay turn-off torque coefficient Gtmd(θoffm) The calculation formulas are respectively asThe following:calculating a decision function Jt:If Jt<0, orderIterative solution of main winding off-angle theta by using numerical calculation methodoffm(ii) a Otherwise thetaoffm=0°;Desired square-wave current i of main windingmThe calculation formula is as follows:(4) according to the expected instantaneous suspension force and suspension force coefficient K in the horizontal and vertical directions1(theta), coefficient of coupling of levitation force K2(theta), rotor tooth pole deviation angle theta from stator tooth pole and desired square wave current i of main windingmCalculating the instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(θ)、is2(θ)。
- 2. The method for calculating the BSRM average torque instantaneous levitation force control desired current according to claim 1, wherein the main winding current is controlled by a square wave current and the levitation force winding current is controlled by an instantaneous current.
- 3. The method for calculating the desired BSRM average torque instantaneous levitation force control current according to claim 2, wherein the current conducting interval is selected by:when the average torque T is expectedav *>Open angle theta of suspension force winding at 0 DEG ConsSuspension force winding off angle theta of-15 DEGoffs0 °; opening angle theta of main windingonmMain winding off angle theta equal to-15 degoffm∈[0°,15°];When the average torque T is expectedav *When the angle is less than or equal to 0, the opening angle theta of the suspension force windingons15 deg. suspension force winding off angle thetaoffs0 °; main winding open angle thetaonm15 °, main winding off angle θoffm∈[-15°,0°]。
- 4. The method for calculating the BSRM mean torque instantaneous levitation force control desired current according to claim 1, wherein the desired current i is calculated as the square wave desired current i of the main windingmThen, the desired current i needs to be square-wave applied to the main windingmPerforming amplitude limiting processing specifically as follows:setting the main winding current limit to im(max)If i ism>im(max)Then let im=im(max)。
- 5. The method of claim 4 wherein calculating the suspension winding instantaneous desired current i in horizontal and vertical directionss1(θ)、is2The specific method of (θ) is as follows:according to the angle theta of the rotor tooth pole deviating from the stator tooth pole and the suspension force coefficient K1(theta), coefficient of coupling of levitation force K2(theta), desired instantaneous levitation force F in the horizontal and vertical directions1 *(θ)、F2 *(theta) and the desired current i of the main winding square wave after the amplitude limiting treatmentmCalculating the instantaneous expected current i of the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ), the specific calculation formula is as follows:
- 6. the method of claim 5 wherein calculating the instantaneous desired current i for levitation force winding in horizontal and vertical directionss1(theta) and is2(theta) instantaneous desired current i for the levitation force winding in the horizontal and vertical directionss1(theta) and is2(θ) performing clipping processing, specifically as follows:setting the instantaneous current limit value of the levitation force winding to is(max)When is1(θ)|>is(max)When it is, then let is1(θ)=sgn(is1(θ))·is(max)(ii) a When | is2(θ)|>is(max)When it is, then let is2(θ)=sgn(is2(θ))·is(max)。
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