CN110704948A - Design method of intelligent controller of unmanned aerial vehicle - Google Patents

Design method of intelligent controller of unmanned aerial vehicle Download PDF

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CN110704948A
CN110704948A CN201910906869.5A CN201910906869A CN110704948A CN 110704948 A CN110704948 A CN 110704948A CN 201910906869 A CN201910906869 A CN 201910906869A CN 110704948 A CN110704948 A CN 110704948A
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particle
algorithm
intelligent controller
unmanned aerial
design method
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荣鹤
熊辛
蒋洪川
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Jiangxi Huixuan Intelligent Technology Co Ltd
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    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06NCOMPUTING ARRANGEMENTS BASED ON SPECIFIC COMPUTATIONAL MODELS
    • G06N3/00Computing arrangements based on biological models
    • G06N3/004Artificial life, i.e. computing arrangements simulating life
    • G06N3/006Artificial life, i.e. computing arrangements simulating life based on simulated virtual individual or collective life forms, e.g. social simulations or particle swarm optimisation [PSO]

Abstract

The invention discloses a design method of an intelligent controller of an unmanned aerial vehicle, which adopts an improved particle swarm algorithm, namely an improved algorithm of inertia weight and learning factor in a self-adaptive transformation algorithm is designed aiming at a standard particle swarm algorithm.

Description

Design method of intelligent controller of unmanned aerial vehicle
Technical Field
The invention belongs to the field of artificial intelligence control, and particularly relates to a design method of an intelligent controller of an unmanned aerial vehicle.
Background
With the development of control theory, more and more control theory is widely applied to the flight control of unmanned aerial vehicles, Parry and Muray-Smith, et al, firstly utilize the EA method to research the flight control system, Samblancat, et al, configure the characteristic structure method and HThe method is combined, firstly, a characteristic structure configuration method is adopted to design the inner ring of the controller, so that the system is decoupled for the longitudinal channel, the transverse channel and the course of the aircraft, and then H is adopted for a single channelThe method designs the ACAH system. Hess and Gorder apply Quantitative Feedback Theory (QFT) to longitudinal flight control of AH-64, and the like.
With the development of intelligent technology, many intelligent algorithms play an important role in the flight control of an aircraft, such as Genetic Algorithm (GA), particle swarm algorithm (PSO), ant colony Algorithm (ACO), neural network, and the like. H.Boubertakh and S.Labiod and the like design a flight controller by a method of combining a PSO algorithm and fuzzy PI control, and because a plurality of parameters do not have certain design standards in the design process of a flight control system, the flight controller can be optimized by using an intelligent algorithm, so that the workload of a designer can be reduced, and the stability of the designed system is more reliable.
In recent years, advanced modern control theory is applied to a flight control system, foreign research is more active, a plurality of good effects are obtained, the flight control research in China starts late, and the gap between the research and the foreign research is large in the aspect.
The particle swarm optimization is a swarm intelligent optimization algorithm except for ant colony algorithm and fish colony algorithm in the field of computers. This algorithm was first proposed by Kennedy and Eberhart in 1995. Many scientific advances of human beings can not leave the help of the nature, and the shadow of the nature can be seen from Newton's law of motion to the plane soaring the sky. The particle swarm algorithm is also adopted, researchers inspire the predation behavior of birds, research the predation strategy of the birds, find that the most effective strategy for the birds to find food is to search the area of the birds nearest to the food in the current state, and research and expansion are carried out on the area, so that the prototype of the particle swarm algorithm is formed. The particle swarm optimization algorithm has a simple structure, does not need gradient information, is easy to realize, can flexibly adjust global and local search capabilities by adjusting inertial weight and learning factors, and is one of the hot spots of random search at present. Although the PSO has a fast search speed in the early stage, the PSO is still easy to be in local optimum in the later stage, and the PSO is also one of the improved hotspots of the particle swarm optimization.
Each particle in the PSO algorithm is equivalent to a bird in a bird group, and represents a potential solution of the problem, and a fitness function, i.e., an objective function, in the PSO algorithm can calculate the fitness of the particle to evaluate the quality of the particle. In order to find the optimal solution in the population, each particle has a velocity vector, and the velocity vectors of the particles are continuously changed through continuous learning, so that the optimization of an individual in a feasible solution space is realized.
Disclosure of Invention
The invention aims to provide an improved particle swarm optimization algorithm for optimally designing an aircraft controller aiming at the defects of the existing aircraft controller.
The purpose of the invention is realized by the following technical scheme: a design method for an intelligent controller of an unmanned aerial vehicle comprises the following steps:
the selection of the inertia weight and the learning factor in the basic particle swarm algorithm is researched, the self-adaptive transformation inertia weight and the learning factor are improved, and the Schwefel function is used for verification;
in the design of an aircraft display model tracking control system, an integral matrix and a forward gain matrix in the display model tracking control system are optimized by adopting a particle swarm algorithm with the minimum tracking error as a target;
and (4) building a Simulnk simulation model, obtaining the value of the optimization item in the display model, and verifying the robustness of the model.
Preferably, the inertial weight of the improved particle swarm algorithm is proportional to the fitness of the algorithm.
Preferably, the fitness of the algorithm reflects the degree of goodness and badness of a feasible solution.
Preferably, the learning factor of the improved particle swarm optimization is c1And c2Wherein c is1Representing the ability of the particle to learn from its own experience, c2Representing the ability of the particle to learn from the population.
Preferably, the learning factor of the particle swarm optimization should be reduced appropriately when the fitness of a particle is not good enough for the minimum problem, and the pair c corresponding to the particle is not good enough1Increase its corresponding c2When the fitness of a particle is goodC corresponding to the particle should be increased appropriately1Decrease its corresponding c2
Preferably, the integral matrix and the forward gain matrix in the explicit model tracking control system are optimized by using an improved particle swarm optimization algorithm.
Compared with the prior art, the invention has the following beneficial effects:
(1) the improved particle swarm algorithm is adopted, so that the defect that the standard particle swarm algorithm is easy to fall into a local minimum value is avoided;
(2) by adopting the improved particle swarm algorithm, the parameter matrix in the aircraft controller is optimized, the interference of human factors is avoided, and the design efficiency is greatly improved.
Drawings
FIG. 1 is a flow chart of a method for designing an intelligent controller for an unmanned aerial vehicle according to the present invention;
FIG. 2 is a graph of the iterative variation of a standard particle swarm algorithm;
FIG. 3 is a modified particle swarm algorithm iteration variation;
FIG. 4 is an unmanned aerial vehicle display model;
FIG. 5 is a Simulink simulation model of the unmanned your aircraft display model;
FIG. 6 is a graph of robust performance verification in an embodiment of the invention;
fig. 7 is a graph of robust performance verification in an embodiment of the invention.
Detailed Description
As shown in fig. 1 to 6, the invention discloses a design method of an intelligent controller of an unmanned aerial vehicle, which comprises the following steps:
1. a learning factor for improving the particle swarm optimization, c1And c2The learning ability of the particle to own experience and the learning ability of the particle to the population are represented respectively. For the minimum problem, when the fitness of a particle is not good enough, the pair c corresponding to the particle should be reduced appropriately1Increase its corresponding c2When the fitness of a particle is better, c corresponding to the particle should be increased appropriately1Decrease its corresponding c2. Thus, pair c1、c2The following modifications are carried out:
Figure BDA0002213528110000041
wherein f isminIs the minimum value of the fitness of the particle in a certain iteration, fitnessiIs the fitness of the ith particle.
2. Improving the size of the inertial weight in the particle swarm algorithm embodies the fact that the particles inherit the previous speed and capacity, larger weight is beneficial to global search, smaller weight is beneficial to local search, and in order to balance the global search capacity and the local search capacity in the particle swarm algorithm, the inertial weight is redefined aiming at the problem of the minimum value, so that the redefined inertial weight is in direct proportion to the fitness, and the reconstruction is as follows:
Figure BDA0002213528110000051
wherein: w is amaxMaximum inertial weight, w, is 0.9min0.4 is the minimum inertial weight, fmaxIs the maximum value of the fitness of the particles in a certain iteration process.
3. The Schwefel function is used for testing the algorithm, and the search space of the particles is-500 ≦ xi≤500,
The population size is 20, the iteration times are 300, and the test results are shown in figure 1 (standard particle swarm iteration change diagram) and figure 2 (improved particle swarm algorithm iteration change diagram).
4. And designing a display model of the unmanned aerial vehicle (figure 4). In the tracking control of the display model, an operation command is transmitted to the display model, the output of the display model is used as the input variable quantity, and the variable quantity is adjusted in real time according to a loop in the model, so that the control result required by the display model is achieved.
5. Integration constant matrix G in pair display model by using standard particle swarm algorithm4Optimally designing with a forward gain diagonal matrix R, and in the common display model control, performing G4The design with R is often artificial, which not only results in low design efficiencyAnd the designed system has no persuasion due to different matrixes designed by different designers, and the two matrixes are optimized by adopting the particle swarm optimization algorithm, so that the design of the whole display model system is more scientific and reasonable.
6、G4The array is an integral constant array, a diagonal array, G4The elements on the diagonal line represent the integral constants of 4 channels, which respectively correspond to a longitudinal channel integral constant, a transverse channel integral constant, a course channel integral constant and a total distance channel integral constant, and the 4 integral constants have the function of improving the tracking steady-state error in one beat time. When the values of the diagonal elements are different, the step response of each channel is also different, G4The form of the matrix is as follows:
Figure BDA0002213528110000061
7. r is a diagonal matrix, the elements on the diagonal correspond to the gain of each channel, when the diagonal elements take different values, the step response of each channel is also different, and the form of the R matrix is as follows:
Figure BDA0002213528110000062
8. the designed optimized fitness function is as follows:
fmin=w1|q-C11|+w2|f-C22|+w3|r-C33|+w4|w-C44|
wherein q, f, r, w are the four outputs of a mechanical aircraft control System (MFCS), C11、C22、C33、C44Respectively corresponding sensitivity coefficients, w1、w2、w3、w4Taking w in the design herein as the weight occupied by the error of four outputs1=w1=w1=w1The weights can be adjusted later as needed, 1.
9. Constructing simulink simulation model (figure 5) to obtainG4And the value of R. simulink is a conventional technology, and is a common technology in laboratories of colleges and universities, and is not described herein.
10. And (3) robustness verification:
in order to verify the robustness of the designed system, the robustness of the system is analyzed in two cases:
① when the system parameter floats-10%, the state matrix A in the state space model1Control array B0.9A1=0.9B
② when the system parameter is floating by + 10%, i.e. the state matrix A in the state space model1Control array B1.1A1=1.1B
As shown in fig. 6, when A1=0.9A,B1When equal to 0.9B, the four channels output Δ We=1,ΔWYao (a)=1,ΔWr=1,ΔWcRobust performance verification when 1.
When A is shown in FIG. 71=1.1A,B1When 1.1B, the four channels output Δ We=1,ΔWYao (a)=1,ΔWr=1,ΔWcRobust performance verification when 1.
The robustness is mainly to detect the stability of the system when the external environment is disturbed, A1=0.9A B10.9B and A1=1.1A,B1The two cases 1.1B represent disturbance caused by the external environment to the system, and the disturbance of the external environment does not have a great influence on the system according to the output graph, so that the system has better robustness, that is, the system is stable.

Claims (6)

1. A design method for an intelligent controller of an unmanned aerial vehicle is characterized by comprising the following steps:
selecting inertia weight and learning factor in a basic particle swarm algorithm to be researched, improving self-adaptive transformation inertia weight and learning factor, and verifying by using a Schwefel function;
in the design of an aircraft display model tracking control system, an integral matrix and a forward gain matrix in the display model tracking control system are optimized by adopting a particle swarm algorithm with the minimum tracking error as a target;
and (4) building a Simulnk simulation model, obtaining the value of the optimization item in the display model, and verifying the robustness of the model.
2. The design method of the intelligent controller of the unmanned aerial vehicle as claimed in claim 1, wherein the inertial weight of the improved particle swarm algorithm is proportional to the fitness of the algorithm.
3. The design method of the intelligent controller of the unmanned aerial vehicle as claimed in claim 1, wherein the fitness of the improved particle swarm algorithm is a degree reflecting the goodness and badness of a feasible solution.
4. The design method of an UAV intelligent controller according to claim 1, wherein the learning factor of the improved PSO algorithm is c1And c2Wherein c is1Representing the ability of the particle to learn from its own experience, c2Representing the ability of the particle to learn from the population.
5. The design method of unmanned aerial vehicle intelligent controller according to claim 4, wherein the learning factor of the improved particle swarm optimization algorithm is to appropriately reduce the corresponding pair c of a certain particle when the fitness of the particle is not good enough for the problem of minimum value1Increase its corresponding c2(ii) a When the fitness of a particle is better, c corresponding to the particle should be increased appropriately1Decrease its corresponding c2
6. The design method of the intelligent controller of the unmanned aerial vehicle as claimed in claim 1, wherein the integration matrix and the forward gain matrix in the explicit model tracking control system are optimized by using an improved particle swarm optimization.
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