CN110456642A - Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis - Google Patents

Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis Download PDF

Info

Publication number
CN110456642A
CN110456642A CN201910670970.5A CN201910670970A CN110456642A CN 110456642 A CN110456642 A CN 110456642A CN 201910670970 A CN201910670970 A CN 201910670970A CN 110456642 A CN110456642 A CN 110456642A
Authority
CN
China
Prior art keywords
indicate
follows
formula
subsystem
design
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Pending
Application number
CN201910670970.5A
Other languages
Chinese (zh)
Inventor
许斌
郭雨岩
梁捷
袁源
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Northwestern Polytechnical University
Northwest University of Technology
Original Assignee
Northwest University of Technology
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Northwest University of Technology filed Critical Northwest University of Technology
Priority to CN201910670970.5A priority Critical patent/CN110456642A/en
Publication of CN110456642A publication Critical patent/CN110456642A/en
Pending legal-status Critical Current

Links

Classifications

    • GPHYSICS
    • G05CONTROLLING; REGULATING
    • G05BCONTROL OR REGULATING SYSTEMS IN GENERAL; FUNCTIONAL ELEMENTS OF SUCH SYSTEMS; MONITORING OR TESTING ARRANGEMENTS FOR SUCH SYSTEMS OR ELEMENTS
    • G05B13/00Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion
    • G05B13/02Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric
    • G05B13/04Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric involving the use of models or simulators
    • G05B13/042Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric involving the use of models or simulators in which a parameter or coefficient is automatically adjusted to optimise the performance

Landscapes

  • Engineering & Computer Science (AREA)
  • Health & Medical Sciences (AREA)
  • Artificial Intelligence (AREA)
  • Computer Vision & Pattern Recognition (AREA)
  • Evolutionary Computation (AREA)
  • Medical Informatics (AREA)
  • Software Systems (AREA)
  • Physics & Mathematics (AREA)
  • General Physics & Mathematics (AREA)
  • Automation & Control Theory (AREA)
  • Feedback Control In General (AREA)

Abstract

The Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis that the present invention relates to a kind of, for the slow subsystem of characterization rigid body, angle of rudder reflection controller is designed using dynamic surface control, utilize neural network estimating system uncertain information, learning evaluation information is introduced into neural network weight more new law by construction firstorder filter and auxiliary signal and realizes learning error finite time convergence control, while difference scores rank is added to guarantee tracking error finite time convergence control in control law;Elastic mode inhibition is carried out for the fast subsystem design sliding mode control algorithm of characterization system resilience mode.Speed tracing is realized for speed subsystem design PID controller.

Description

Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis
Technical field
The present invention relates to a kind of flying vehicles control methods, fly more particularly to a kind of elasticity based on Singular Perturbation Analysis Device robust finite-time control method, belongs to flight control method.
Background technique
Contemporary aircraft is due to largely using light composite material and being designed as slender bodies, lifting body, high aspect ratio etc. Distinctive appearance, Elastic mode influence more to protrude compared to conventional aircraft, and ignoring Elastic mode design Flight Control Law can It can lead to aircraft performance decline even flight unstability.
Elastic mode is mostly considered as self-stabilization and directly carries out controller to rigid body by existing aircraft elastomer control research Design is unable to satisfy the high-precision demand of control;Elastic mode is considered as a kind of disturbance by some scholars, is realized by compensation policy Elastic part control, however this roadmap lacks the in-depth analysis and research for elastodynamics.Some scholars are adopted Elastomer control problem is handled with the intelligence learnings method such as neural network, but intelligence learning is mostly adjusted only in accordance with tracking error, accidentally Poor convergence time is difficult to ensure.
《Novel auxiliary error compensation design for the adaptive neural control of a constrained flexible air-breathing hypersonic vehicle》(Xiangwei Bu,Xiaoyan Wu,Zhen Ma,Rui Zhang,Jiaqi Huang,《Neurocomputing》,2016,171:313- 324.) Elastic mode influence for a kind of Elastic Vehicles is considered as systematic uncertainty and proposes a neural network by a text estimates Meter method provides neural network weight adaptive law according to tracking error.However, simply being considered for elastodynamics Lack for uncertainty and analyse in depth, it cannot be guaranteed that calming to Elastic mode, and adjusts neural network only in accordance with tracking error It cannot be guaranteed pace of learning, boundedness only can guarantee for tracking error and learning error, it is difficult to obtain satisfied tracking performance.
Summary of the invention
Technical problems to be solved
To solve the problems, such as that the aerocraft system elastomer under non-linear unknown situation controls, the invention proposes a kind of bases In the Elastic Vehicles robust finite-time control method of Singular Perturbation Analysis.This method considers that elastomer and rigid body markers are special Sign is different, and system dynamics is decomposed into slow subsystem and fast subsystem by singular perturbation algorithm.For characterization rigidity The slow subsystem of body designs angle of rudder reflection controller using dynamic surface control, using neural network estimating system uncertain information, Learning evaluation information is introduced into neural network weight more new law by construction firstorder filter and auxiliary signal and realizes that study misses Poor finite time convergence control, while difference scores rank is added to guarantee tracking error finite time convergence control in control law;For The fast subsystem design sliding mode control algorithm for characterizing system resilience mode carries out Elastic mode inhibition.It is set for speed subsystem It counts PID controller and realizes speed tracing.
Technical solution
A kind of Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis, it is characterised in that step is such as Under:
Step 1: consider Elastic Vehicles vertical passage kinetic model:
The kinematics model is by seven quantity of statesU=[δ is inputted with two controlse, Φ]TComposition;Wherein, V indicates speed, and h indicates height, and γ indicates that flight path angle, α indicate that the angle of attack, q indicate rate of pitch, η WithIndicate Elastic mode, δeIndicate that angle of rudder reflection, Φ indicate throttle valve opening;m,IyyTurn of quality, pitch axis is respectively indicated with g Acceleration caused by dynamic inertia and gravity;ζ, ω and N respectively indicate damping ratio, frequency of natural vibration and the broad sense of Elastic mode Power;
The expression formula of power and torque and each coefficient are as follows:
Wherein,Indicate dynamic pressure,Indicate mean aerodynamic chord, zTIndicate that moment of thrust brachium, S indicate pneumatic area of reference,WithIt is Aerodynamic parameter, NαN0For the related coefficient for characterizing elastodynamics;
Step 2: definition height tracing error is eh=h-hd, design flight-path angle instruction γdAre as follows:
Wherein, hdIndicate elevation references instruction,Indicate the first differential of elevation references instruction, kh> 0 and ki> 0 is design Parameter;
According to time-scale separation, regard speed as slow dynamics, the first differential of design flight-path angle instruction are as follows:
Wherein,Indicate the second-order differential of elevation references instruction;
Step 3: taking x1=γ, x2=θ, x3=q, wherein θ=α+γ indicates pitch angle;Posture subsystem (3)-(6) are written as Following form:
Wherein,
Definitionρ σ=η, ρ B21;Posture subsystem (9) is written as following form:
ρ=0 is set, and posture subsystem (10) is written as following slow subsystem form:
Wherein, ' s ' indicates slow subsystem, δesIndicate the control input of slow subsystem;
Formula (14) are substituted into formula (10), slow subsystem (11)-(14) are written as following form:
Slow subsystem (15) can further be written as following Strict-feedback form:
Wherein, fi, i=1,3 be the unknown smoothed non-linearity function obtained by formula (15), gi, i=1,3 obtains by formula (15) Known nonlinear function;
Step 4: defining ψ1=σ-σs,Formula (6) is written as following form:
Wherein, δefeesIndicate the control input of fast subsystem;
Formula (14) are substituted into formula (17), fast subsystem (17) is written as following form:
Formula (18) is further written as following matrix form:
Wherein, ψ=[ψ12]T,
Step 5: step 1: defining track angle tracking error are as follows:
e1=x1sd (20)
Design pitch angle virtual controlling amount are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ1Indicate Base Function vector, k1>0、 kf1>0、0<η1<1;
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (22),For the letter obtained after filtering NumberDifferential signal, α2>0;
DefinitionIt is as follows to design firstorder filter:
X in formulaf1θf1For x1sθ1By the signal obtained after filter shown in formula (23),If Count companion matrix P1, auxiliary vector Q1、W1It is as follows:
In formula, l1> 0, neural network weightIt is obtained by following adaptive law:
Wherein, γ1> 0, Γ1Be positive permanent several diagonal matrix;
Step 2: pitching angle tracking error is defined are as follows:
Design pitch rate virtual controlling amount are as follows:
Wherein, k2>0、kf2>0、0<η2<1;
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (28),For the letter obtained after filtering NumberDifferential signal, α3> 0 is design parameter;
Step 3: pitch rate tracking error is defined are as follows:
Design slow subsystem angle of rudder reflection are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ3Indicate Base Function vector, k3> 0、kf3>0、0<η3<1;
It enablesIt is as follows to design firstorder filter:
X in formulaf3θf3For x3sθ3By the signal obtained after filter shown in formula (31),If Count companion matrix P3, auxiliary vector Q3、W3It is as follows:
In formula, l3> 0, neural network weightIt is obtained by following adaptive law:
Wherein, γ3> 0, Γ3Be positive permanent several diagonal matrix;
Step 6: defining sliding formwork switching function are as follows:
C=G ψ (34)
Wherein, G ∈ R2×2For the matrix of design;
Design fast subsystem angle of rudder reflection are as follows:
δef=(GQf)+[-G(Pfψ)-Kf sign(c)] (35)
Wherein, mole Roger Penrose of '+' representing matrix is inverse, KfFor the positive definite matrix of design;
Step 7: defining speed tracing error are as follows:
Wherein, VdFor speed reference instruction;
Design throttle valve opening Φ are as follows:
Wherein, kpV>0、kiV> 0 and kdV> 0 is design parameter;
Step 8: according to the angle of rudder reflection δ of obtained slow subsystemesWith the angle of rudder reflection δ of fast subsystemef, obtain posture The angle of rudder reflection δ of subsystemeesef, in conjunction with the throttle valve opening Φ of speed subsystem, return to vehicle dynamics model (1)-(6) carry out tracing control to height and speed.
Beneficial effect
A kind of Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis proposed by the present invention, and it is existing There is technology to compare to have the beneficial effect that
(1) hard and soft mode is decoupled based on markers feature, gives the fast subsystem and table of characterization Elastic mode Levy the slow subsystem of rigid body.Elasticity is realized to fast subsystem and slow subsystem design controller respectively on this basis Mode is calm to be tracked with system.
(2) present invention introduces difference scores rank design controllers to guarantee tracking error finite time convergence control, and passes through It constructs extension filter and auxiliary signal and learning evaluation information introducing neural network weight more new law is realized that parameter learning is limited Time Convergence.
Detailed description of the invention
The present invention is based on the flow charts of the Elastic Vehicles robust finite-time control method of Singular Perturbation Analysis by Fig. 1
Specific embodiment
Now in conjunction with embodiment, attached drawing, the invention will be further described:
Referring to Fig.1, the present invention is based on the Elastic Vehicles robust finite-time controls of Singular Perturbation Analysis to be applied to one kind Elastic hypersonic aircraft kinetic model, is realized by following steps:
(a) consider elastic hypersonic aircraft vertical passage kinetic model:
The kinematics model is by seven quantity of statesU=[δ is inputted with two controlse, Φ]TComposition;Wherein, V indicates speed, and h indicates height, and γ indicates that flight path angle, α indicate that the angle of attack, q indicate rate of pitch, η WithIndicate Elastic mode, δeIndicate that angle of rudder reflection, Φ indicate throttle valve opening;m,IyyTurn of quality, pitch axis is respectively indicated with g Acceleration caused by dynamic inertia and gravity;ζ, ω and N respectively indicate damping ratio, frequency of natural vibration and the broad sense of Elastic mode Power.
The expression formula of power and torque and each coefficient are as follows:
Wherein,Indicate dynamic pressure, ρ0Indicate atmospheric density,Indicate mean aerodynamic chord, zTIndicate moment of thrust brachium, S table Show pneumatic area of reference.
(b) defining height tracing error is eh=h-hd, design flight-path angle instruction γdAre as follows:
Wherein, hdIndicate elevation references instruction,Indicate the first differential of elevation references instruction, kh=0.5, ki=0.1.
According to time-scale separation, regard speed as slow dynamics, the first differential of design flight-path angle instruction are as follows:
Wherein,Indicate the second-order differential of elevation references instruction.
(c) x is taken1=γ, x2=θ, x3=q, wherein θ=α+γ indicates pitch angle.Posture subsystem (3)-(6) be written as with Lower form:
Wherein,
Definitionρ σ=η, ρ B21.Posture subsystem (9) is written as following form:
ρ=0 is set, and posture subsystem (10) is written as following slow subsystem form:
Wherein, ' s ' indicates slow subsystem, δesIndicate the control input of slow subsystem.
Formula (14) are substituted into formula (10), slow subsystem (11)-(14) are written as following form:
Slow subsystem (15) can further be written as following Strict-feedback form:
Wherein,
(d) ψ is defined1=σ-σs,Formula (6) is written as following form:
Wherein, δefeesIndicate the control input of fast subsystem.
Formula (14) are substituted into formula (17), fast subsystem (17) is written as following form:
Formula (18) is further written as following matrix form:
Wherein, ψ=[ψ12]T,
(e) step 1: track angle tracking error is defined are as follows:
e1=x1sd (20)
Design pitch angle virtual controlling amount are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ1Indicate Base Function vector, k1= 2, kf1=1, η1=0.5.
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (22),For the letter obtained after filtering NumberDifferential signal, α2=0.05.
DefinitionIt is as follows to design firstorder filter:
X in formulaf1θf1For x1sθ1By the signal obtained after filter shown in formula (23), Design assistant matrix P1, auxiliary vector Q1、W1It is as follows:
In formula, l1=0.1 is provided by designer, neural network weightIt is obtained by following adaptive law:
Wherein, γ1=1, Γ1The diagonal matrix for being 0.5 for diagonal element.
Step 2: pitching angle tracking error is defined are as follows:
Design pitch rate virtual controlling amount are as follows:
Wherein, k2=2, kf2=1.5, η2=0.5.
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (28),For the letter obtained after filtering NumberDifferential signal, α3=0.05.
Step 3: pitch rate tracking error is defined are as follows:
Design slow subsystem angle of rudder reflection are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ3Indicate Base Function vector, k3= 10, kf3=5, η3=0.5.
It enablesIt is as follows to design firstorder filter:
X in formulaf3θf3For x3sθ3By the signal obtained after filter shown in formula (31), Design assistant matrix P3, auxiliary vector Q3、W3It is as follows:
In formula, l3=0.1, neural network weightIt is obtained by following adaptive law:
Wherein, γ3=3, Γ3The diagonal matrix for being 0.5 for diagonal element.
(g) sliding formwork switching function is defined are as follows:
C=G ψ (34)
Wherein,
Design fast subsystem angle of rudder reflection are as follows:
Wherein, mole Roger Penrose of '+' representing matrix is inverse,
(h) speed tracing error is defined are as follows:
Wherein, VdFor speed reference instruction.
Design throttle valve opening Φ are as follows:
Wherein, kpV=5, kiV=0.001, kdV=0.001.
(i) according to the control of obtained slow subsystem input δesControl with fast subsystem inputs δef, obtain posture The angle of rudder reflection δ of subsystemeesef, in conjunction with the throttle valve opening Φ of speed subsystem, return to hypersonic aircraft power Model (1)-(6) are learned, tracing control is carried out to height and speed.

Claims (1)

1. a kind of Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis, it is characterised in that step is such as Under:
Step 1: consider Elastic Vehicles vertical passage kinetic model:
The kinematics model is by seven quantity of statesU=[δ is inputted with two controlse,Φ]TGroup At;Wherein, V indicate speed, h indicate height, γ indicate flight path angle, α indicate the angle of attack, q indicate rate of pitch, η andTable Show Elastic mode, δeIndicate that angle of rudder reflection, Φ indicate throttle valve opening;m,IyyThe rotary inertia of quality, pitch axis is respectively indicated with g With acceleration caused by gravity;ζ, ω and N respectively indicate damping ratio, frequency of natural vibration and the generalized force of Elastic mode;
The expression formula of power and torque and each coefficient are as follows:
T=A1+B1η,
D=A2+B2η,
L=A3+B3η,
Myy=A4+B4η,
Wherein,Indicate dynamic pressure,Indicate mean aerodynamic chord, zTIndicate that moment of thrust brachium, S indicate pneumatic area of reference,WithIt is Aerodynamic parameter, NαN0For the related coefficient for characterizing elastodynamics;
Step 2: definition height tracing error is eh=h-hd, design flight-path angle instruction γdAre as follows:
Wherein, hdIndicate elevation references instruction,Indicate the first differential of elevation references instruction, kh> 0 and ki> 0 is design parameter;
According to time-scale separation, regard speed as slow dynamics, the first differential of design flight-path angle instruction are as follows:
Wherein,Indicate the second-order differential of elevation references instruction;
Step 3: taking x1=γ, x2=θ, x3=q, wherein θ=α+γ indicates pitch angle;Posture subsystem (3)-(6) are written as following Form:
Wherein,
Definitionρ σ=η, ρ B21;Posture subsystem (9) is written as following form:
ρ=0 is set, and posture subsystem (10) is written as following slow subsystem form:
Wherein, ' s ' indicates slow subsystem, δesIndicate the control input of slow subsystem;
Formula (14) are substituted into formula (10), slow subsystem (11)-(14) are written as following form:
Slow subsystem (15) can further be written as following Strict-feedback form:
Wherein, fi, i=1,3 be the unknown smoothed non-linearity function obtained by formula (15), gi, i=1,3 obtains by formula (15) Know nonlinear function;
Step 4: defining ψ1=σ-σs,Formula (6) is written as following form:
Wherein, δefeesIndicate the control input of fast subsystem;
Formula (14) are substituted into formula (17), fast subsystem (17) is written as following form:
Formula (18) is further written as following matrix form:
Wherein, ψ=[ψ12]T,
Step 5: step 1: defining track angle tracking error are as follows:
e1=x1sd (20)
Design pitch angle virtual controlling amount are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ1Indicate Base Function vector, k1>0、kf1> 0、0<η1<1;
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (22),For the signal obtained after filtering Differential signal, α2>0;
DefinitionIt is as follows to design firstorder filter:
X in formulaf1θf1For x1sθ1By the signal obtained after filter shown in formula (23),Design assistant Matrix P1, auxiliary vector Q1、W1It is as follows:
In formula, l1> 0, neural network weightIt is obtained by following adaptive law:
Wherein, γ1> 0, Γ1Be positive permanent several diagonal matrix;
Step 2: pitching angle tracking error is defined are as follows:
Design pitch rate virtual controlling amount are as follows:
Wherein, k2>0、kf2>0、0<η2<1;
Design firstorder filter are as follows:
Wherein,It indicatesBy the signal obtained after filter expressed by formula (28),For the signal obtained after filtering Differential signal, α3> 0 is design parameter;
Step 3: pitch rate tracking error is defined are as follows:
Design slow subsystem angle of rudder reflection are as follows:
Wherein,Indicate the estimated value of neural network optimal weights vector, θ3Indicate Base Function vector, k3>0、kf3> 0、0<η3<1;
It enablesIt is as follows to design firstorder filter:
X in formulaf3θf3For x3sθ3By the signal obtained after filter shown in formula (31),It designs auxiliary Help matrix P3, auxiliary vector Q3、W3It is as follows:
In formula, l3> 0, neural network weightIt is obtained by following adaptive law:
Wherein, γ3> 0, Γ3Be positive permanent several diagonal matrix;
Step 6: defining sliding formwork switching function are as follows:
C=G ψ (34)
Wherein, G ∈ R2×2For the matrix of design;
Design fast subsystem angle of rudder reflection are as follows:
δef=(GQf)+[-G(Pfψ)-Kfsign(c)] (35)
Wherein, mole Roger Penrose of '+' representing matrix is inverse, KfFor the positive definite matrix of design;
Step 7: defining speed tracing error are as follows:
Wherein, VdFor speed reference instruction;
Design throttle valve opening Φ are as follows:
Wherein, kpV>0、kiV> 0 and kdV> 0 is design parameter;
Step 8: according to the angle of rudder reflection δ of obtained slow subsystemesWith the angle of rudder reflection δ of fast subsystemef, obtain posture subsystem Angle of rudder reflection δeesef, in conjunction with the throttle valve opening Φ of speed subsystem, vehicle dynamics model (1)-(6) are returned to, Tracing control is carried out to height and speed.
CN201910670970.5A 2019-07-24 2019-07-24 Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis Pending CN110456642A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201910670970.5A CN110456642A (en) 2019-07-24 2019-07-24 Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201910670970.5A CN110456642A (en) 2019-07-24 2019-07-24 Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis

Publications (1)

Publication Number Publication Date
CN110456642A true CN110456642A (en) 2019-11-15

Family

ID=68483173

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201910670970.5A Pending CN110456642A (en) 2019-07-24 2019-07-24 Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis

Country Status (1)

Country Link
CN (1) CN110456642A (en)

Cited By (3)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN111309040A (en) * 2020-03-02 2020-06-19 中国人民解放军海军航空大学 Aircraft longitudinal pitch angle control method adopting simplified fractional order differential
CN113110540A (en) * 2021-04-14 2021-07-13 西北工业大学 Elastomer aircraft global finite time control method based on time scale decomposition
CN114779636A (en) * 2022-04-17 2022-07-22 西北工业大学 Aircraft robust adaptive control method considering pneumatic servo elasticity

Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN106774373A (en) * 2017-01-12 2017-05-31 哈尔滨工业大学 A kind of four rotor wing unmanned aerial vehicle finite time Attitude tracking control methods
CN107368091A (en) * 2017-08-02 2017-11-21 华南理工大学 A kind of stabilized flight control method of more rotor unmanned aircrafts based on finite time neurodynamics
CN107390531A (en) * 2017-09-05 2017-11-24 西北工业大学 The hypersonic aircraft control method of parameter learning finite time convergence control
CN108333939A (en) * 2018-02-07 2018-07-27 中国航空工业集团公司西安飞机设计研究所 A kind of time-scale separation aircraft elastomer intelligent control method based on neural network

Patent Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN106774373A (en) * 2017-01-12 2017-05-31 哈尔滨工业大学 A kind of four rotor wing unmanned aerial vehicle finite time Attitude tracking control methods
CN107368091A (en) * 2017-08-02 2017-11-21 华南理工大学 A kind of stabilized flight control method of more rotor unmanned aircrafts based on finite time neurodynamics
CN107390531A (en) * 2017-09-05 2017-11-24 西北工业大学 The hypersonic aircraft control method of parameter learning finite time convergence control
CN108333939A (en) * 2018-02-07 2018-07-27 中国航空工业集团公司西安飞机设计研究所 A kind of time-scale separation aircraft elastomer intelligent control method based on neural network

Cited By (5)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN111309040A (en) * 2020-03-02 2020-06-19 中国人民解放军海军航空大学 Aircraft longitudinal pitch angle control method adopting simplified fractional order differential
CN111309040B (en) * 2020-03-02 2023-07-04 中国人民解放军海军航空大学 Aircraft longitudinal pitch angle control method adopting simplified fractional order differentiation
CN113110540A (en) * 2021-04-14 2021-07-13 西北工业大学 Elastomer aircraft global finite time control method based on time scale decomposition
CN113110540B (en) * 2021-04-14 2023-01-13 西北工业大学 Elastomer aircraft global finite time control method based on time scale decomposition
CN114779636A (en) * 2022-04-17 2022-07-22 西北工业大学 Aircraft robust adaptive control method considering pneumatic servo elasticity

Similar Documents

Publication Publication Date Title
CN107450324B (en) Consider the hypersonic aircraft adaptive fusion method of angle of attack constraint
CN102880053B (en) Based on the hypersonic aircraft sliding-mode control of forecast model
CN108828957B (en) Aircraft overall situation finite time neural network control method based on handover mechanism
CN110320794A (en) Elastic Vehicles singular perturbation Hybrid Learning control method based on disturbance-observer
CN110308657A (en) Elastic Vehicles Global robust intelligent control method based on singular perturbation strategy
CN102880055B (en) Method for controlling neural network of hypersonic aerocraft on basis of prediction model
CN110456642A (en) Elastic Vehicles robust finite-time control method based on Singular Perturbation Analysis
CN111665857B (en) Variant aircraft control method based on composite intelligent learning
CN110456643A (en) Elastic Vehicles historical data learning adaptive control method based on singular perturbation
CN102880052B (en) Time scale function decomposition based hypersonic aircraft actuator saturation control method
CN107390531B (en) The hypersonic aircraft control method of parameter learning finite time convergence control
CN108663940B (en) Aircraft neural network lea rning control method based on the compound estimation of lump
CN110320807A (en) The Elastic Vehicles data screening self-adaptation control method decomposed based on singular perturbation
CN108333939B (en) Time scale separation aircraft elastomer intelligent control method based on neural network
CN102866635B (en) Adaptive control method for discrete neural network of hypersonic aerocraft on basis of equivalence model
CN110568765A (en) Asymmetric output limited control method for hypersonic aircraft facing attack angle tracking
CN107942651A (en) A kind of Near Space Flying Vehicles control system
CN107065544B (en) hypersonic vehicle neural network control method based on attack angle power function
CN108303889B (en) Time scale separation aircraft elastomer control method based on nonlinear information
CN111474852B (en) Discrete sliding mode control method for piezoelectric drive deformable wing
CN109828602A (en) A kind of track circuit nonlinear model transform method based on observation compensation technique
CN113806871A (en) Flexible flight dynamics modeling method considering structural nonlinearity
CN108762098B (en) Non-minimum phase aircraft neural network control method based on Hybrid Learning
CN109062234B (en) A kind of non-minimum phase aircraft Hybrid Learning sliding-mode control
CN110456636A (en) Aircraft discrete sliding mode self-adaptation control method based on upper bound estimation

Legal Events

Date Code Title Description
PB01 Publication
PB01 Publication
SE01 Entry into force of request for substantive examination
SE01 Entry into force of request for substantive examination
WD01 Invention patent application deemed withdrawn after publication
WD01 Invention patent application deemed withdrawn after publication

Application publication date: 20191115