CN113110571B - Method for estimating flight attack angle based on dimension reduction state observer - Google Patents

Method for estimating flight attack angle based on dimension reduction state observer Download PDF

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CN113110571B
CN113110571B CN202110350566.7A CN202110350566A CN113110571B CN 113110571 B CN113110571 B CN 113110571B CN 202110350566 A CN202110350566 A CN 202110350566A CN 113110571 B CN113110571 B CN 113110571B
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matrix
state
reduction state
state observer
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王明光
李广
魏丽霞
王晓燕
胡海燕
苏泽亚
宗焕强
钟高伟
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Beijing Aerospace Feiteng Equipment Technology Co ltd
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    • G05CONTROLLING; REGULATING
    • G05DSYSTEMS FOR CONTROLLING OR REGULATING NON-ELECTRIC VARIABLES
    • G05D1/00Control of position, course, altitude or attitude of land, water, air or space vehicles, e.g. using automatic pilots
    • G05D1/10Simultaneous control of position or course in three dimensions
    • G05D1/107Simultaneous control of position or course in three dimensions specially adapted for missiles
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Abstract

The invention discloses a method for estimating a flight attack angle based on a dimensionality reduction state observer. Most tactical missiles are not provided with an attack angle sensor, and the attack angle is a basic input quantity of the design of a multi-loop control system of the tactical missiles. The invention provides a method for estimating a flight attack angle based on a dimension reduction state observer, which comprises dynamic modeling and the dimension reduction state observer, wherein the dynamic modeling constructs a bivalent state equation according to the real-time missile flight state, a first-order state observer is constructed on the basis, and the observer parameters are determined according to the bandwidth of the state observer, so that the flight attack angle can be estimated. The method is based on the dimensionality reduction state observer to estimate the flight attack angle of the missile, and therefore an algorithm capable of effectively obtaining the flight attack angle of the missile is provided.

Description

Method for estimating flight attack angle based on dimension reduction state observer
Technical Field
The method relates to a method for estimating the flight attack angle, which is suitable for estimating the flight attack angle of an airplane or a guided missile.
Background
When the flight control system can utilize flight angle of attack information, the control quality can be improved, and for the missile, an angle of attack sensor is not equipped in general, so that the angle of attack information cannot be accurately obtained based on the missile-borne sensor. It is therefore desirable to develop an estimation of the flight angle of attack based on known flight state quantities.
Disclosure of Invention
The technical problem of the invention is solved: the method overcomes the defects of the prior art, provides a method for estimating the flight attack angle based on the dimensionality reduction state observer, and solves the problem that the missile cannot accurately obtain the flight attack angle under the condition of not being provided with an attack angle sensor.
The technical solution of the invention is as follows: a method for estimating a flight attack angle based on a dimensionality reduction state observer comprises the following steps:
(1) And dynamic modeling: calculating a projectile dynamic coefficient according to the flying state, the aerodynamics and the structural parameters of the missile, and constructing a second-order linear differential state equation based on the projectile dynamic coefficient; the second-order linear differential state equation takes an attack angle and an angular speed as state quantities, a pitching rudder deflection as a control quantity and an angular speed as an output quantity;
(2) Constructing a dimension reduction state observer: constructing a nonsingular equivalent transformation matrix P, performing equivalent linear transformation on a state matrix and a control matrix in the second-order linear differential state equation obtained in the step (1), constructing a dimension reduction state observer, determining an observer characteristic root on the basis of determining the bandwidth of the observer, and calculating by using the characteristic root to obtain a feedback matrix; the method comprises the steps that a dimensionality reduction state observer is constructed by taking a pitching rudder deflection as a control quantity and an angular speed as an input quantity, and an estimator of the dimensionality reduction state observer is a function of an attack angle;
(3) Obtaining an estimator of the dimension reduction state observer based on the angular velocity and the pitching rudder deflection, and calculating an attack angle x according to the estimator of the dimension reduction state observer 1 Is estimated by 1
The second-order linear differential equation set established in the step (1) is as follows:
Figure BDA0003002270990000021
wherein x is a state quantity,
Figure BDA0003002270990000022
alpha is angle of attack, omega z Angular velocity, u control variable, u = δ z ,δ z Is the pitch rudder deflection, y is the output quantity, A is the state matrix,
Figure BDA0003002270990000023
b is a control matrix, and B is a control matrix,
Figure BDA0003002270990000024
c is an output matrix, C = [01 ]]。
The parameters of the state matrix A are obtained by calculation according to the real-time flight state, pneumatic parameters and structural parameters, and specifically comprise the following steps:
Figure BDA0003002270990000025
Figure BDA0003002270990000026
Figure BDA0003002270990000027
wherein P is thrust, Y α The lift increment caused by the increment of the attack angle, m is the projectile body mass, V is the flying speed,
Figure BDA0003002270990000028
moment induced for angle of attack increment, J z Is the moment of inertia of the projectile body around the side shaft,
Figure BDA0003002270990000029
the moment caused by one unit is added to the angular velocity of the projectile.
The parameters of the control matrix B are obtained by calculation according to the real-time flight state, the pneumatic parameters and the structural parameters, and specifically comprise the following steps:
Figure BDA00030022709900000210
Figure BDA00030022709900000211
wherein m is the mass of the elastomer, VIn order to obtain the flying speed of the aircraft,
Figure BDA00030022709900000212
for the lift increase caused by rudder deflection increase,
Figure BDA00030022709900000213
moment due to rudder deflection, J z Is the moment of inertia of the projectile body around the side shaft.
The dimension reduction state observer is as follows:
Figure BDA0003002270990000031
wherein,
Figure BDA0003002270990000032
and
Figure BDA0003002270990000033
are respectively a matrix
Figure BDA0003002270990000034
The block matrix in (1) is a one-dimensional matrix,
Figure BDA0003002270990000035
is a feedback matrix, is constant e.
In the step (2), the characteristic root of the observer is determined according to the bandwidth of the observer, and the constant e in the feedback array is determined according to the characteristic root of the observer.
The constant e is calculated by the following formula:
Figure BDA0003002270990000036
where s is the characteristic root of the observer.
The estimator of the dimensionality reduction state observer is as follows: w = z 1 Ey, extracting the estimators on the basis of the output of the reduced-dimension state observer: w = z 1 -ey wherein z 1 Of angle of attackAnd estimating, wherein w is the estimated quantity of the dimensionality reduction state observer, e is a constant in the feedback array, and y is the output quantity of a second-order state equation.
Compared with the prior art, the invention has the beneficial effects that:
(1) According to the invention, the angular speed output by the missile can be used as the input quantity of the observer, the pitching rudder deflection is used as the control input quantity of the observer to construct a dimension-reduced first-order state observer, the flight attack angle is estimated in real time, the flight attack angle can be used as the input of a control system, the traditional two-loop control system is transformed into a three-loop control system, and the control quality can be greatly improved.
(2) The method is simple and easy to understand, the calculated amount is small, and a more accurate estimated value can be obtained.
(3) The method has the advantages of simple algorithm, less calculation amount, no need of adding other hardware equipment, guaranteed resolving precision, use of the estimated attack angle output by the observer in control loop design and capability of improving control quality to a greater extent.
Drawings
FIG. 1 is a schematic block diagram of a dimension reduction state observer according to an embodiment of the present invention;
FIG. 2 (a) shows the estimated output of the observer according to the embodiment of the present invention;
fig. 2 (b) shows an estimation error of the dimension reduction state observer according to an embodiment of the present invention.
Detailed Description
The present invention will be described in detail below with reference to the accompanying drawings and examples.
As shown in fig. 1, the present invention provides a method for estimating a flight angle of attack based on a reduced-dimension state observer, the method comprising the steps of:
(1) And dynamic modeling: calculating a projectile dynamic coefficient according to the flying state, the aerodynamics and the structural parameters of the missile, and constructing a second-order linear differential state equation based on the projectile dynamic coefficient; the second-order linear differential state equation takes an attack angle and an angular speed as state quantities, a pitching rudder deflection as a control quantity, and an angular speed as an output quantity;
the second-order linear differential equation set established in the step is as follows:
Figure BDA0003002270990000041
wherein x is a state quantity,
Figure BDA0003002270990000042
alpha is angle of attack, omega z Is angular velocity, u is control quantity, u = δ z ,δ z Is the pitch rudder deflection, y is the output quantity, A is the state matrix,
Figure BDA0003002270990000043
b is a control matrix, and B is a control matrix,
Figure BDA0003002270990000044
c is an output matrix, C = [01 ]]。
The parameters of the state matrix A are obtained by calculation according to the real-time flight state, pneumatic parameters and structural parameters, and specifically comprise the following steps:
Figure BDA0003002270990000045
Figure BDA0003002270990000046
Figure BDA0003002270990000047
wherein P is thrust, Y α The lift increment caused by the increment of the attack angle, m is the projectile body mass, V is the flying speed,
Figure BDA0003002270990000048
moment induced for angle of attack increment, J z Is the moment of inertia of the projectile about the side shafts,
Figure BDA0003002270990000049
the moment caused by one unit is added to the angular velocity of the projectile.
The parameters of the control matrix B are obtained by calculation according to the real-time flight state, the pneumatic parameters and the structural parameters, and specifically comprise the following steps:
Figure BDA0003002270990000051
Figure BDA0003002270990000052
wherein m is the mass of the projectile body, V is the flying speed,
Figure BDA0003002270990000053
for the lift increment caused by the rudder deflection increment,
Figure BDA0003002270990000054
moment due to rudder deflection, J z Is the moment of inertia of the projectile body around the side shaft.
(2) Constructing a dimension reduction state observer: constructing a nonsingular equivalent transformation matrix P, performing equivalent linear transformation on a state matrix and a control matrix in the second-order linear differential state equation obtained in the step (1), constructing a dimension reduction state observer, determining an observer characteristic root on the basis of determining the bandwidth of the observer, and calculating by using the characteristic root to obtain a feedback matrix; the method comprises the steps that a dimensionality reduction state observer is constructed by taking a pitching rudder deflection as a control quantity and an angular speed as an input quantity, and an estimator of the dimensionality reduction state observer is a function of an attack angle;
the dimensionality reduction state observer is as follows:
Figure BDA0003002270990000055
wherein,
Figure BDA0003002270990000056
and
Figure BDA0003002270990000057
are respectively a matrix
Figure BDA0003002270990000058
The block matrix in (1) is a one-dimensional matrix,
Figure BDA0003002270990000059
is a feedback matrix, is a constant e.
In the step, the characteristic root of the observer is determined according to the bandwidth of the observer, and the constant e in the feedback array is determined according to the characteristic root of the observer.
The constant e is calculated by the following formula:
Figure BDA00030022709900000510
where s is the characteristic root of the observer.
(3) Obtaining an estimator of the dimension reduction state observer based on the angular velocity and the pitching rudder deflection, and calculating an attack angle x according to the estimator of the dimension reduction state observer 1 Is estimated by 1
The estimator of the dimensionality reduction state observer is as follows: w = z 1 Ey, extracting the estimators on the basis of the output of the reduced-dimension state observer: z is a radical of 1 = w + ey wherein, z 1 For the estimation of the attack angle, w is the estimation quantity of the dimensionality reduction state observer, e is a constant in the feedback array, and y is the output quantity of a second-order state equation.
Example (b):
a missile flying at height 5500 meters at 0.7464mach (speed Vel =237.345 m/s) with aerodynamic coefficient: pneumatic static stability
Figure BDA0003002270990000061
Pneumatic rudder effect
Figure BDA0003002270990000062
Pneumatic damping
Figure BDA0003002270990000063
Coefficient of lift caused by angle of attack
Figure BDA0003002270990000064
Lift coefficient caused by one-degree pitching rudder deflection
Figure BDA0003002270990000065
(pneumatic reference area Sref =0.1m 2 Reference length Lref =3.50 m); the structural quality characteristics of the elastomer are as follows: moment of inertia J z =500Kg/m 2 Mass m =700Kg.
(1) Establishing a model
According to the flight state, the structural parameters and the pneumatic parameters, the dynamic coefficient of the projectile body can be calculated and solved
a 24 =-19.70,a 25 =-57.75,a 34 =0.8438,a 35 =0.0905,a 22 =-1.10
The flight attack angle and the flight angular rate are state variables of the single body in the longitudinal short period, the influence of the flight speed and gravity on the longitudinal motion is ignored, and a state equation of the longitudinal short period mode is established
Figure BDA0003002270990000066
Let the output be angular rate omega z The above equation can be written in the form of a state space of the second order linear differential equation set in the above step (1)
Figure BDA0003002270990000067
Wherein
Figure BDA0003002270990000068
u=Δδ z ,y=Δω z
Figure BDA0003002270990000069
C=[0 1]
The parameters of the state matrix A are obtained by calculation according to the real-time flight state, the pneumatic parameters and the structural parameters, and specifically comprise the following steps:
Figure BDA00030022709900000610
Figure BDA00030022709900000611
Figure BDA0003002270990000071
wherein P is thrust, Y α The lift increment caused by the increment of the attack angle, m is the projectile body mass, V is the flying speed,
Figure BDA0003002270990000072
moment due to angle of attack increment, J z Is the moment of inertia of the projectile body around the side shaft,
Figure BDA0003002270990000073
the moment caused by one unit is added to the angular velocity of the projectile.
The parameters of the control matrix B are obtained by calculation according to the real-time flight state, the pneumatic parameters and the structural parameters, and specifically comprise the following steps:
Figure BDA0003002270990000074
Figure BDA0003002270990000075
wherein m is the mass of the projectile body, V is the flying speed,
Figure BDA0003002270990000076
for the lift increase caused by rudder deflection increase,
Figure BDA0003002270990000077
moment due to rudder deflection, J z Is the moment of inertia of the projectile body around the side shaft.
(2) Design dimension reduction state observer
1) Constructing a non-singular equivalent transformation matrix P
Figure BDA0003002270990000078
Then
Figure BDA0003002270990000079
2) Performing equivalent linear transformation on the original state quantity
Figure BDA00030022709900000710
Namely that
Figure BDA00030022709900000711
3) Constructing a dimension reduction state observer:
Figure BDA00030022709900000712
u and y are known quantities, w is an estimated quantity, and x is extracted on the basis of the obtained w 1 Is estimated by 1
4) Determining feedback arrays
Figure BDA00030022709900000713
Suppose a feedback matrix is
Figure BDA00030022709900000714
Then
Figure BDA0003002270990000081
Assuming that the observer has a characteristic root of-24, then
Figure BDA0003002270990000082
Solve to obtain e = -1.1755
5) Determining a state observer
According to the formula (1), a
Figure BDA0003002270990000083
The state observer outputs:
z 1 =w+ey=w-1.1755y
(3) Simulation result
The simulation results are shown in FIGS. 2 (a) and 2 (b), where FIG. 2 (a) is the true angle of attack (x) 1 ) And the output angle of attack (z) of the reduced dimension state observer 1 ) Fig. 2 (b) shows the estimation error of the dimension reduction state observer, and therefore, a certain estimation error exists at the initial position based on the estimated flight angle of attack by the dimension reduction observer, but the estimation error quickly tends to a small value with time, and a satisfactory estimation effect can be obtained.

Claims (1)

1. A method for estimating a flight attack angle based on a dimensionality reduction state observer is characterized by comprising the following steps:
(1) And dynamic modeling: calculating a projectile dynamic coefficient according to the flying state, the aerodynamics and the structural parameters of the missile, and constructing a second-order linear differential state equation based on the projectile dynamic coefficient; the second-order linear differential state equation takes an attack angle and an angular speed as state quantities, a pitching rudder deflection as a control quantity and an angular speed as an output quantity;
the second-order linear differential state equation established in the step (1) is as follows:
Figure FDA0003988789070000011
wherein x is a state quantity,
Figure FDA0003988789070000012
alpha is angle of attack, omega z Is angular velocity, u is control quantity, u = δ z ,δ z Is the pitch rudder deflection, y is the output quantity, A is the state matrix,
Figure FDA0003988789070000013
b is a control matrix, and B is a control matrix,
Figure FDA0003988789070000014
c is an output matrix, C = [01 ]];
The parameters of the state matrix A are obtained by calculation according to the real-time flight state, pneumatic parameters and structural parameters, and specifically comprise the following steps:
Figure FDA0003988789070000015
Figure FDA0003988789070000016
Figure FDA0003988789070000017
wherein P is thrust, Y α The lift increment caused by the increment of the attack angle, m is the projectile body mass, V is the flying speed,
Figure FDA0003988789070000018
moment induced for angle of attack increment, J z Is the moment of inertia of the projectile body around the side shaft,
Figure FDA0003988789070000019
adding a unit-induced moment to the projectile angular velocity;
the parameters of the control matrix B are obtained by calculation according to the real-time flight state, the pneumatic parameters and the structural parameters, and specifically comprise the following steps:
Figure FDA0003988789070000021
Figure FDA0003988789070000022
wherein m is the mass of the projectile body, V is the flying speed,
Figure FDA0003988789070000023
for the lift increase caused by rudder deflection increase,
Figure FDA0003988789070000024
moment due to rudder deflection, J z The moment of inertia of the projectile body around the side shaft;
(2) Constructing a dimension reduction state observer: constructing a nonsingular equivalent transformation matrix Q, performing equivalent linear transformation on a state matrix and a control matrix in the second-order linear differential state equation obtained in the step (1), constructing a dimension reduction state observer, determining an observer characteristic root on the basis of determining the bandwidth of the observer, and calculating by using the characteristic root to obtain a feedback matrix; the method comprises the steps that a dimensionality reduction state observer is constructed by taking a pitching rudder deflection as a control quantity and an angular speed as an input quantity, and an estimator of the dimensionality reduction state observer is a function of an attack angle;
the dimensionality reduction state observer is as follows:
Figure FDA0003988789070000025
wherein,
Figure FDA0003988789070000026
and
Figure FDA0003988789070000027
are respectively a matrix
Figure FDA0003988789070000028
The block matrix in (1) is a one-dimensional matrix,
Figure FDA0003988789070000029
is a feedback matrix, is a constant e;
determining a characteristic root of an observer according to the bandwidth of the observer, and determining a constant e in a feedback array according to the characteristic root of the observer, wherein the constant e is calculated by the following formula:
Figure FDA00039887890700000210
wherein s is a characteristic root of the observer;
(3) Obtaining an estimator of the dimension reduction state observer based on the angular velocity and the pitching rudder deflection, and calculating an attack angle x according to the estimator of the dimension reduction state observer 1 Is estimated by 1
The estimator of the dimensionality reduction state observer is as follows: w = z 1 Ey, extracting the estimators on the basis of the output of the reduced-dimension state observer: w = z 1 -ey, wherein z 1 For estimation of the angle of attack, w is the estimator of the dimensionality reduction state observer, and e is a constant in the feedback array.
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