CN110032205A - A kind of UAV Attitude control method with anti-interference ability - Google Patents

A kind of UAV Attitude control method with anti-interference ability Download PDF

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CN110032205A
CN110032205A CN201910354439.7A CN201910354439A CN110032205A CN 110032205 A CN110032205 A CN 110032205A CN 201910354439 A CN201910354439 A CN 201910354439A CN 110032205 A CN110032205 A CN 110032205A
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王宇轩
褚啸
王得宇
张望鸿
姬翠翠
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Hohai University HHU
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    • 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
    • G05D1/08Control of attitude, i.e. control of roll, pitch, or yaw
    • G05D1/0808Control of attitude, i.e. control of roll, pitch, or yaw specially adapted for aircraft
    • G05D1/0816Control of attitude, i.e. control of roll, pitch, or yaw specially adapted for aircraft to ensure stability
    • G05D1/0825Control of attitude, i.e. control of roll, pitch, or yaw specially adapted for aircraft to ensure stability using mathematical models

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Abstract

本发明公开了一种具有抗干扰能力的无人机姿态控制方法,姿态控制过程分为以下几步:(1)建立无人机姿态控制系统模型;(2)在无人机上安装一台传感器,用于时时传输无人机在运动过程中的位置;(3)设计有限时间观测器并将传感器时时采集到的位置数据传输到有限时间控制算法模块中,使得无人机姿态实现在有限时间内镇定到由系统的平衡点组成的集合。本发明的一种基于有限时间的无人机姿态控制方法,控制速度快、不会产生抖颤现象、节省能量,对硬件设备要求较低,运动鲁棒性高,实用性强,易于商业化。The invention discloses an attitude control method of an unmanned aerial vehicle with anti-interference ability. The attitude control process is divided into the following steps: (1) establishing an attitude control system model of the unmanned aerial vehicle; (2) installing a sensor on the unmanned aerial vehicle , used to transmit the position of the UAV in the process of movement; (3) Design a finite-time observer and transmit the position data collected by the sensor to the finite-time control algorithm module, so that the UAV attitude can be realized in a limited time. Inner calm to a set consisting of the equilibrium points of the system. The time-limited UAV attitude control method of the present invention has the advantages of fast control speed, no shaking phenomenon, energy saving, low requirements on hardware equipment, high motion robustness, strong practicability, and easy commercialization.

Description

一种具有抗干扰能力的无人机姿态控制方法A UAV Attitude Control Method With Anti-jamming Ability

技术领域technical field

本发明涉及无人机姿态控制的技术领域,具体涉及一种具有抗干扰能力的无人机姿态控制方法。The invention relates to the technical field of UAV attitude control, in particular to a UAV attitude control method with anti-interference capability.

背景技术Background technique

传统的姿态机动方法是利用欧拉角作反馈信号,用喷管或发动机摆角来进行控制。这类推力矢量机构提供的作用力是非线性的,有些还具有开与关的切换特点,类似于继电;器控制作用,因而采用直接的非线性控制方案效果会比较好,并较易于实现。因此,对系统参数摄动和外部干扰具有鲁棒性的变结构控制方法受到了极大重视。The traditional attitude maneuvering method is to use the Euler angle as a feedback signal, and use the nozzle or engine swing angle to control. The force provided by this type of thrust vectoring mechanism is nonlinear, and some also have the characteristics of switching on and off, similar to the relay control function, so the direct nonlinear control scheme will have better effect and be easier to implement. Therefore, variable structure control methods that are robust to system parameter perturbations and external disturbances have received great attention.

目前针对无人机姿态的控制算法大致有三种:(1)自适应控制方法,(2)最优化方法,(3)鲁棒控制方法;但是这些算法计算复杂、计算量大、对系统的实时性要求高,这将增加算法实现成本,不利于实际应用。At present, there are roughly three kinds of control algorithms for UAV attitude: (1) adaptive control method, (2) optimization method, and (3) robust control method; however, these algorithms are computationally complex, require a large amount of computation, and have real-time effects on the system. High performance requirements will increase the cost of algorithm implementation, which is not conducive to practical applications.

因此,为解决上述问题,需要提出一种稳定性好、实时性强、成本低,利用实际应用的无人机姿态控制算法。Therefore, in order to solve the above problems, it is necessary to propose a UAV attitude control algorithm with good stability, strong real-time performance and low cost, which can be used in practical applications.

发明内容SUMMARY OF THE INVENTION

本发明提供一种具有抗干扰能力的无人机姿态控制方法,该算法稳定性好、实时性强、成本低、便于实际应用。The invention provides an unmanned aerial vehicle attitude control method with anti-interference ability, the algorithm has good stability, strong real-time performance, low cost, and is convenient for practical application.

本发明通过采取如下技术方案得到:The present invention obtains by adopting the following technical solutions:

一种具有抗干扰能力的无人机姿态控制方法,包括下列步骤:A UAV attitude control method with anti-jamming capability, comprising the following steps:

(1)、一般无人机姿态控制系统由姿态动力学和姿态运动组成;建立无人机姿态控制系统模型,模型中包括姿态动力学和姿态运动学,无人机姿态动力学方程可由微分方程公式(1)描述:(1) The general UAV attitude control system consists of attitude dynamics and attitude motion; establish a UAV attitude control system model, which includes attitude dynamics and attitude kinematics, and the UAV attitude dynamics equation can be calculated by differential equations Formula (1) describes:

公式(1)中,J=diag(J1,J2,J3)为惯量矩阵,ω=[ω123]T为角速度向量,u=[u1,u2,u3]T为控制输入信号,d(t)=[d1(t),d2(t),d3(t)]T为外部扰动,且存在常数l满足|di(t)|≤l,l>0,i=1,2,3,s(ω)为斜对称矩阵,即In formula (1), J=diag(J 1 , J 2 , J 3 ) is the inertia matrix, ω=[ω 1 , ω 2 , ω 3 ] T is the angular velocity vector, u=[u 1 , u 2 , u 3 ] T is the control input signal, d(t)=[d 1 (t), d 2 (t), d 3 (t)] T is the external disturbance, and there is a constant l satisfying |d i (t)|≤ l,l>0,i=1,2,3, s(ω) is an oblique symmetric matrix, that is

无人机姿态运动学方程通常为:The UAV attitude kinematics equation is usually:

公式(2)中为无人机的四元数,In formula (2) is the quaternion of the drone,

公式(3)中,I3为3×3的单位矩阵,q0=cos(Φ/2),qi=ei sin(Φ/2),i=1,2,3.,其中Φ为欧拉转角,e为转轴的单位矢量,ei,i=1,2,3.为e在参考坐标系中的三个方向余弦,且有成立,则成立;In formula (3), I 3 is a 3×3 identity matrix, q 0 =cos(Φ/2), q i =e i sin(Φ/2), i=1,2,3., where Φ is Euler rotation angle, e is the unit vector of the rotation axis, e i , i=1, 2, 3. It is the cosine of e in the three directions in the reference coordinate system, and there are established, then established;

(2)、在无人机上安装上用于传输位置信息的传感器;为有限时间控制器提供反馈信息,用于时时传输无人机在运动过程中的位置;(2) A sensor for transmitting position information is installed on the UAV; feedback information is provided for the limited-time controller, which is used to transmit the position of the UAV during the movement from time to time;

结合公式(1)、(2),无人机姿态控制系统的数学模型可以改写为:Combining formulas (1) and (2), the mathematical model of the UAV attitude control system can be rewritten as:

公式(4)中干扰In formula (4) interference

D(t)=[D1(t),D2(t),D3(t)]T=J-1[d1(t),d2(t),d3(t)]TD(t)=[D 1 (t), D 2 (t), D 3 (t)] T = J −1 [d 1 (t), d 2 (t), d 3 (t)] T ;

(3)、设计有限时间观测器并将传感器时时采集到的位置数据传输到有限时间控制算法模块中,使得无人机姿态实现在有限时间内镇定到由系统的平衡点组成的集合;(3) Design a finite-time observer and transmit the position data collected by the sensor to the finite-time control algorithm module, so that the UAV attitude can be stabilized to a set consisting of the balance points of the system within a limited time;

针对步骤(1)中的公式(1)、(2),设计有限时间控制器:For formulas (1) and (2) in step (1), design a finite-time controller:

公式(5)中,其中k1、k2、k3为常数,且k3>0, 1<p=p1/p2<2,p1和p2为互质的正奇数,则公式(1)、(2)和(5)系统关于平衡点集合In formula (5), where k 1 , k 2 , and k 3 are constants, and k 3 >0, 1<p=p 1 /p 2 <2, p 1 and p 2 are relatively prime positive odd numbers, then the systems of formulas (1), (2) and (5) are about the set of equilibrium points

M1={(-1,0,0,0,0,0,0),(1,0,0,0,0,0,0)}M 1 ={(-1,0,0,0,0,0,0),(1,0,0,0,0,0,0)}

为有限时间稳定,即无人机姿态在有限时间内镇定。It is stable for a limited time, that is, the attitude of the UAV is stabilized in a limited time.

本发明相对于现有控制技术具有以下的优点和效果:Compared with the existing control technology, the present invention has the following advantages and effects:

本发明提出的具有抗干扰能力的无人机姿态控制算法基于有限时间选择的参数简单、物理含义清晰;运动过程中无人机运动稳定性好,鲁棒性高。The UAV attitude control algorithm with anti-interference ability proposed by the invention is simple in parameters selected based on limited time, and has clear physical meaning; the UAV has good motion stability and high robustness during the movement process.

具体实施方式Detailed ways

一种具有抗干扰能力的无人机姿态控制方法,包括下列步骤:A UAV attitude control method with anti-jamming capability, comprising the following steps:

(1)、一般无人机姿态控制系统由姿态动力学和姿态运动组成;建立无人机姿态控制系统模型,模型中包括姿态动力学和姿态运动学;无人机姿态动力学方程可由微分方程公式(1)描述:(1) The general UAV attitude control system is composed of attitude dynamics and attitude motion; a model of the UAV attitude control system is established, which includes attitude dynamics and attitude kinematics; the UAV attitude dynamics equation can be determined by the differential equation Formula (1) describes:

公式(1)中,J=diag(J1,J2,J3)为惯量矩阵,ω=[ω123]T为角速度向量,u=[u1,u2,u3]T为控制输入信号,d(t)=[d1(t),d2(t),d3(t)]T为外部扰动,且且存在常数l满足|di(t)|≤l,l>0,i=1,2,3,s(ω)为斜对称矩阵,即In formula (1), J=diag(J 1 , J 2 , J 3 ) is the inertia matrix, ω=[ω 1 , ω 2 , ω 3 ] T is the angular velocity vector, u=[u 1 , u 2 , u 3 ] T is the control input signal, d(t)=[d 1 (t), d 2 (t), d 3 (t)] T is the external disturbance, and there is a constant l that satisfies |d i (t)| ≤l, l>0, i=1, 2, 3, s(ω) is an obliquely symmetric matrix, that is

无人机姿态运动学方程通常为:The UAV attitude kinematics equation is usually:

公式(2)中为无人机的四元数,In formula (2) is the quaternion of the drone,

公式(3)中,I3为3×3的单位矩阵,q0=cos(Φ/2),qi=ei sin(Φ/2),i=1,2,3.,其中Φ为欧拉转角,e为转轴的单位矢量,ei,i=1,2,3.为e在参考坐标系中的三个方向余弦,且有成立,则成立;In formula (3), I 3 is a 3×3 identity matrix, q 0 =cos(Φ/2), q i =e i sin(Φ/2), i=1,2,3., where Φ is Euler rotation angle, e is the unit vector of the rotation axis, e i , i=1, 2, 3. It is the cosine of e in the three directions in the reference coordinate system, and there are established, then established;

(2)、在无人机上安装上用于传输位置信息的传感器;为有限时间控制器提供反馈信息,用于时时传输无人机在运动过程中的位置;(2) A sensor for transmitting position information is installed on the UAV; feedback information is provided for the limited-time controller, which is used to transmit the position of the UAV during the movement from time to time;

结合公式(1)、(2),无人机姿态控制系统的数学模型可以改写为:Combining formulas (1) and (2), the mathematical model of the UAV attitude control system can be rewritten as:

公式(4)中干扰In formula (4) interference

D(t)=[D1(t),D2(t),D3(t)]T=J-1[d1(t),d2(t),d3(t)]TD(t)=[D 1 (t), D 2 (t), D 3 (t)] T = J −1 [d 1 (t), d 2 (t), d 3 (t)] T ;

(3)、设计有限时间观测器并将传感器时时采集到的位置数据传输到有限时间控制算法模块中,使得无人机姿态实现在有限时间内镇定到由系统的平衡点组成的集合;(3) Design a finite-time observer and transmit the position data collected by the sensor to the finite-time control algorithm module, so that the UAV attitude can be stabilized to a set consisting of the balance points of the system within a limited time;

针对步骤(1)中的公式(1)、(2),设计有限时间控制器:For formulas (1) and (2) in step (1), design a finite-time controller:

公式(5)中,其中k1、k2、k3为常数,且k3>0, 1<p=p1/p2<2,p1和p2为互质的正奇数,则公式(1)、(2)和(5)系统关于平衡点集合In formula (5), where k 1 , k 2 , and k 3 are constants, and k 3 >0, 1<p=p 1 /p 2 <2, p 1 and p 2 are relatively prime positive odd numbers, then the systems of formulas (1), (2) and (5) are about the set of equilibrium points

M1={(-1,0,0,0,0,0,0),(1,0,0,0,0,0,0)}M 1 ={(-1,0,0,0,0,0,0),(1,0,0,0,0,0,0)}

为有限时间稳定,即无人机姿态在有限时间内镇定。It is stable for a limited time, that is, the attitude of the UAV is stabilized in a limited time.

本发明相对于现有控制技术具有以下的优点和效果:Compared with the existing control technology, the present invention has the following advantages and effects:

本发明提出的具有抗干扰能力的无人机姿态控制算法基于有限时间选择的参数简单、物理含义清晰;运动过程中无人机运动稳定性好,鲁棒性高。The UAV attitude control algorithm with anti-interference ability proposed by the invention is simple in parameters selected based on limited time, and has clear physical meaning; the UAV has good motion stability and high robustness during the movement process.

以上所述仅是本发明的优选实施方式,应当指出,对于本技术领域的普通技术人员来说,在不脱离本发明原理的前提下,还可以做出若干改进和润饰,这些改进和润饰也应视为本发明的保护范围。The above are only the preferred embodiments of the present invention. It should be pointed out that for those skilled in the art, without departing from the principles of the present invention, several improvements and modifications can be made. It should be regarded as the protection scope of the present invention.

Claims (1)

1. a kind of UAV Attitude control method with anti-interference ability, it is characterised in that include the following steps:
(1), pose control system for unmanned plane model is established, includes attitude dynamics and attitude kinematics in model;
UAV Attitude kinetics equation is described by differential equation formula (1):
In formula (1), J=diag (J1,J2,J3) it is inertia matrix, ω=[ω123]TFor angular velocity vector, u=[u1, u2,u3]TTo control input signal, d (t)=[d1(t),d2(t),d3(t)]TFor external disturbance, and there are constant l satisfactions | di(t) |≤l, l > 0, i=1,2,3, s (ω) is skew symmetric matrix, i.e.,
UAV Attitude kinematical equation are as follows:
In formula (2)For the quaternary number of unmanned plane,
In formula (3), I3For 3 × 3 unit matrix, q0=cos (Φ/2), qi=eiSin (Φ/2), i=1,2,3., wherein Φ is Euler's corner, and e is the unit vector of shaft, ei, i=1,2,3. be three direction cosines of the e in reference frame, and HaveIt sets up, thenIt sets up;
(2), the sensor for being used for transmission location information is installed on unmanned plane, provides feedback letter for finite-time control device Breath, for constantly transmitting the position of unmanned plane during the motion;
In conjunction with formula (1), (2), the mathematical model of pose control system for unmanned plane is rewritten are as follows:
In formula (4)Interference
D (t)=[D1(t),D2(t),D3(t)]T=J-1[d1(t),d2(t),d3(t)]T
(3), it designs finite time observer and constantly collected position data is transferred to finite-time control calculation by sensor In method module, so that UAV Attitude realization is calmed in finite time to the set being made of the equalization point of system;
For the formula (1) in step (1), (2), finite-time control device is designed:
In formula (5), wherein k1、k2、k3For constant, and k3> 0, 1 < p=p1/p2< 2, p1And p2For relatively prime positive surprise Number, then formula (1), (2) and (5) system are about equalization point set
M1={ (- 1,0,0,0,0,0,0), (1,0,0,0,0,0,0) }
For finite time stability, i.e. UAV Attitude is calmed in finite time.
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CN113342033B (en) * 2021-05-26 2022-10-04 南京航空航天大学 Attitude synchronization and fault-tolerant control method of fixed-wing UAV based on fixed time technology

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