CN105938370B - The control system and its modeling and simulating method of morphing aircraft collaboration flight - Google Patents

The control system and its modeling and simulating method of morphing aircraft collaboration flight Download PDF

Info

Publication number
CN105938370B
CN105938370B CN201610283561.6A CN201610283561A CN105938370B CN 105938370 B CN105938370 B CN 105938370B CN 201610283561 A CN201610283561 A CN 201610283561A CN 105938370 B CN105938370 B CN 105938370B
Authority
CN
China
Prior art keywords
fuzzy
flight
deformation
controller
discrete
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.)
Active
Application number
CN201610283561.6A
Other languages
Chinese (zh)
Other versions
CN105938370A (en
Inventor
姚克明
殷明
贾子彦
范鑫
张红琴
潘玲佼
罗印升
戴夏娟
吴全玉
王小兰
朱雷
王九龙
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.)
Jiangsu University of Technology
Original Assignee
Jiangsu 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 Jiangsu University of Technology filed Critical Jiangsu University of Technology
Priority to CN201610283561.6A priority Critical patent/CN105938370B/en
Publication of CN105938370A publication Critical patent/CN105938370A/en
Application granted granted Critical
Publication of CN105938370B publication Critical patent/CN105938370B/en
Active legal-status Critical Current
Anticipated expiration legal-status Critical

Links

Classifications

    • GPHYSICS
    • 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
    • G05D1/101Simultaneous control of position or course in three dimensions specially adapted for aircraft
    • G05D1/104Simultaneous control of position or course in three dimensions specially adapted for aircraft involving a plurality of aircrafts, e.g. formation flying
    • 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
    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06FELECTRIC DIGITAL DATA PROCESSING
    • G06F30/00Computer-aided design [CAD]
    • G06F30/10Geometric CAD
    • G06F30/15Vehicle, aircraft or watercraft design
    • GPHYSICS
    • G06COMPUTING; CALCULATING OR COUNTING
    • G06FELECTRIC DIGITAL DATA PROCESSING
    • G06F30/00Computer-aided design [CAD]
    • G06F30/20Design optimisation, verification or simulation

Landscapes

  • Engineering & Computer Science (AREA)
  • Physics & Mathematics (AREA)
  • General Physics & Mathematics (AREA)
  • Theoretical Computer Science (AREA)
  • Geometry (AREA)
  • Evolutionary Computation (AREA)
  • Automation & Control Theory (AREA)
  • Aviation & Aerospace Engineering (AREA)
  • General Engineering & Computer Science (AREA)
  • Computer Hardware Design (AREA)
  • Medical Informatics (AREA)
  • Radar, Positioning & Navigation (AREA)
  • Remote Sensing (AREA)
  • Software Systems (AREA)
  • Computational Mathematics (AREA)
  • Mathematical Analysis (AREA)
  • Mathematical Optimization (AREA)
  • Pure & Applied Mathematics (AREA)
  • Health & Medical Sciences (AREA)
  • Computer Vision & Pattern Recognition (AREA)
  • Artificial Intelligence (AREA)
  • Feedback Control In General (AREA)
  • Control Of Position, Course, Altitude, Or Attitude Of Moving Bodies (AREA)

Abstract

The invention discloses the control systems and its modeling and simulating method of a kind of collaboration flight of morphing aircraft, and the system comprises flight controllers, global deformation controller, network-bus, local deformation controller, distributed sensor, distribution driver, distressed structure, sensor.The deformation collaboration that the present invention illustrates morphing aircraft by emulation and can complete well across height, across speed is flown, demonstrate the reasonability and superiority of proposed control strategy, and the Beneficial Effect for showing the deformation of morphing aircraft energy synergetic structure improves maneuvering flight performance, expand flight envelope, embodies advantage of the morphing aircraft compared to conventional aircraft.

Description

The control system and its modeling and simulating method of morphing aircraft collaboration flight
Technical field
The present invention relates to morphing aircraft control fields, more particularly to a kind of control system of morphing aircraft collaboration flight System and its modeling and simulating method.
Background technique
Dual-use aviation in recent years proposes increasingly higher demands to aircraft performance, and aircraft should adapt to fly The variation of row environment executes different task, guarantees flying quality again, and also to meet cost-effectiveness requirement, and current flies Row device technology can not meet these requirements simultaneously.Morphing aircraft technology is that one kind is potential, can effectively solve the problems, such as this Technological approaches.Morphing aircraft is that one kind can be winged with the aviation for changing aerodynamic configuration and then realization multitask flight of large scale Row device.The research of morphing aircraft has a long history, and early in 1916, the U.S. was it has been suggested that " Variable Geometry Wing " Patent application.In recent years, the fast development in the fields such as new material, new driving device and new control technology further excites people The enthusiasm of intelligent morphing aircraft is studied, in the past few decades, countries in the world have been carried out greatly in morphing aircraft technology Quantifier elimination.
Under different flying conditions, in order to obtain optimal performance, morphing aircraft needs change in sizable range Become aerodynamic configuration, it is thus impossible to Dynamic Modeling is carried out using morphing aircraft as single rigid body as conventional aircraft, and Establish a kind of kinetic model comprising distressed structure.
Currently, classical Newton mechanics method is mostly used greatly, aircraft when carrying out Dynamic Modeling to morphing aircraft Regard an entirety as, seek its momentum and its moment of momentum to mass center, then to time derivation, and then establishes aircraft and close outside Translational motion under power F effect and the rotational motion equation under outer resultant moment M effect.In the process, it is contemplated that aircraft Deformation, need by integral seek statical moment of the entire aircraft about reference point, while need to rotary inertia derivation with It solves the problems, such as aircraft deformation bring rotary inertia variation, it can be found that this method calculation amount is larger, and needs to winged The shape and Mass Distribution of row device are accurately modeled.In addition, when carrying out dynamic analysis to morphing aircraft, at present very Hardly possible analysis is in addition to air force variation, influence of the inertia to vehicle dynamics characteristic caused by being moved by variant.
Summary of the invention
Technical problem to be solved by the invention is to provide a kind of control system of morphing aircraft collaboration flight and its build Mould emulation mode can improve maneuvering flight performance, expand flight envelope.
The present invention is to solve above-mentioned technical problem by following technical proposals: a kind of morphing aircraft deformation collaboration is winged Row control system comprising:
Flight controller realizes flight control for controlling the state of flight of aircraft;
Global deformation controller, is connected with flight controller, controls distressed structure;
Network-bus, the channel for connecting local deformation controller and distributed sensor, as data communication;
Local deformation controller, is connected with distributed sensor, for controlling distressed structure;
Distributed sensor is connected with local deformation controller, distribution driver, the hardware configuration as control system;
Distribution driver, for driving distressed structure;
Distressed structure makes morphing aircraft realize the mechanical structure of variant, and aircraft is made to obtain high pneumatic efficiency;
Sensor detects the state of distressed structure and information is fed back winged deformation controller.
The present invention also provides the modeling and simulating methods that a kind of morphing aircraft deforms collaboration flight control system comprising with Lower step:
Step 1 has selected several operating points in morphing aircraft flight envelope, has worked out corresponding fuzzy rule;
Step 2 establishes whole envelope longitudinal direction T-S fuzzy model, to describe former nonlinear kinetics mould by linear model Type;
Step 3 is based on T-S fuzzy model, in conjunction with robust H afterwardsControl thought and PDC principle, propose based on continuous T- The Fuzzy Robust Controller H of S fuzzy modelControl strategy;
Step 4 calculates fuzzy gain matrix by limited LMI condition, ensure that the Existence of Global Stable of deformation flight course And robust performance, and the target flight state of energy asymptotic tracking reference signal;
Step 5 drops the continuous T-S fuzzy model discretization of morphing aircraft using Fuzzy Lyapunov functions method Low conservative proposes the DFRHC strategy based on Discrete T-S fuzzy model, passes through limited LMI item in conjunction with Non-PDC principle Part calculates more feasible discrete-time fuzzy gain matrix, better assure that the Existence of Global Stable of deformation flight course, robust performance and Tracking accuracy;
Designed controller is introduced morphing aircraft non-linear dynamic model, passes through numerical simulation exhibition by step 6 Show.
Preferably, the step 2 the following steps are included:
Step 2 11 establishes the T-S fuzzy model of nonlinear system:
In formula, ηj(t), j=1,2 ..., g are former piece variable;For j-th of former piece variable η in the i-th rulej(t) right The fuzzy subset answered;Ai, BiFor the local linear sytem matrix of the i-th rule.For specific nonlinear system, former piece The selection of variable, the division of fuzzy subset, quantity of fuzzy rule etc. depend on the target of system self-characteristic and control design case;
Step 2 12 establishes the Local Linear Model of nonlinear system:
In formula,For state vector;For input vector;For output vector;For nonlinear system function, f (x (t))=[f1(x(t)) f2(x(t)) … fn(x(t))]T
Preferably, the step 3 includes the Fuzzy Robust Controller H based on T-S fuzzy systemThe design of control program, to not true Determine the Fuzzy Robust Controller H of the track reference signal of T-S Design of Fuzzy SystemsControl strategy specific structure are as follows:
In formula, fuzzy gain matrixFor the constant value matrix of corresponding dimension, KiFor The fuzzy gain matrix of i-th rule,For controllable output vector;uf(t) For fuzzy-feedforward control part, it is therefore an objective to provide baseline stability according to tracking target;ubIt (t) is fuzzy feedback-control part, mesh Be guarantee closed-loop system robust stability.
Preferably, the step 5 the following steps are included:
Step 5 11, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemThe design of control program, to uncertain Continuous T-S obscures augmented system and carries out discretization, uncertain Discrete T-S fuzzy augmented system is obtained, using fuzzy Lyapunov Functional based method reduces conservative, in conjunction with Non-PDC principle, proposes a kind of new DFRHC strategy, specific design structure are as follows:
In formula, Fi, Gi, i=1,2 ... r are the constant value matrix of corresponding dimension.
Step 5 12, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemControl program substitution does not know discrete T-S obscures augmented system, obtains closed-loop system:
For not knowing Discrete T-S fuzzy closed-loop system, constant γ > 0 is given, if there is symmetric positive definite real matrixMeet:
In formula, * indicates the correspondence transposition element of coherent element in symmetrical matrix, then closed-loop system asymptotically stable in the large and tool There is HPerformance indicator γ.
For not knowing Discrete T-S fuzzy augmented system, constant γ > 0 is given, there are DFRHC, so that closed-loop system is complete Office Asymptotic Stability and have HThe adequate condition of performance indicator γ is that there are real matrixesMeet following LMI conditions:
In formula
The positive effect of the present invention is that: by emulation illustrate morphing aircraft can complete well across height, Deformation across speed cooperates with flight, demonstrates the reasonability and superiority of proposed control strategy, and show morphing aircraft energy The Beneficial Effect of synergetic structure deformation improves maneuvering flight performance, expands flight envelope, embodies morphing aircraft and compare In the advantage of conventional aircraft.
Detailed description of the invention
Fig. 1 is the structural schematic diagram of morphing aircraft of the present invention deformation collaboration flight control system.
Fig. 2 is the simulation comparison result figure of flying speed curve of the present invention.
Fig. 3 is the simulation comparison result figure of angle of attack curve of the present invention.
Fig. 4 is the simulation comparison result figure of pitching angular curve of the present invention.
Fig. 5 is the simulation comparison result figure of rate of pitch curve of the present invention.
Fig. 6 is the simulation comparison result figure of flying height curve of the present invention.
Specific embodiment
Present pre-ferred embodiments are provided with reference to the accompanying drawing, in order to explain the technical scheme of the invention in detail.
As shown in Figure 1, morphing aircraft deformation collaboration flight control system of the present invention includes flight controller, global deformation Controller, network-bus, local deformation controller, distributed sensor, distribution driver, distressed structure, sensor, In:
Flight controller realizes flight control for controlling the state of flight of aircraft;
Global deformation controller, is connected with flight controller, controls distressed structure;
Network-bus, for connecting local deformation controller and distributed sensor, channel as data communication:
Local deformation controller, is connected with distributed sensor, for controlling distressed structure;
Distributed sensor is connected with local deformation controller, distribution driver, the hardware configuration as control system;
Distribution driver, for driving distressed structure;
Distressed structure makes morphing aircraft realize the mechanical structure of variant, and aircraft is made to obtain high pneumatic efficiency;
Sensor detects the state of distressed structure and information is fed back winged deformation controller.
The modeling and simulating method of morphing aircraft of the present invention deformation collaboration flight control system the following steps are included:
Step 1 has selected several operating points in morphing aircraft flight envelope, has worked out corresponding fuzzy rule;
Step 2 establishes whole envelope longitudinal direction T-S fuzzy model, to describe former nonlinear kinetics mould by linear model Type;
Step 3 is based on T-S fuzzy model, in conjunction with robust H afterwardsControl thought and PDC principle, propose based on continuous T- The Fuzzy Robust Controller H of S fuzzy modelControl strategy;
Step 4 calculates fuzzy gain matrix by limited LMI condition, ensure that the Existence of Global Stable of deformation flight course And robust performance, and the target flight state of energy asymptotic tracking reference signal;
Step 5 drops the continuous T-S fuzzy model discretization of morphing aircraft using Fuzzy Lyapunov functions method Low conservative proposes the DFRHC strategy based on Discrete T-S fuzzy model, passes through limited LMI item in conjunction with Non-PDC principle Part calculates more feasible discrete-time fuzzy gain matrix, better assure that the Existence of Global Stable of deformation flight course, robust performance and Tracking accuracy;
Designed controller is introduced morphing aircraft non-linear dynamic model, passes through numerical simulation exhibition by step 6 Show.
Wherein, the step 2 the following steps are included:
Step 2 11, the T-S fuzzy model formula of nonlinear system such as following formula (1):
In formula, ηj(t), j=1,2 ..., g are former piece variable;For j-th of former piece variable η in the i-th rulej(t) right The fuzzy subset answered;Ai, BiFor the local linear sytem matrix of the i-th rule.For specific nonlinear system, former piece The selection of variable, the division of fuzzy subset, quantity of fuzzy rule etc. depend on the target of system self-characteristic and control design case;
Step 2 12, the formula of the Local Linear Model of nonlinear system such as following formula (2):
In formula,For state vector;For input vector;For output vector;For nonlinear system function, f (x (t))=[f1(x(t)) f2(x(t)) … fn(x(t))]T
The step 3 includes: the Fuzzy Robust Controller H based on T-S fuzzy systemThe design of control program, to uncertain T-S The Fuzzy Robust Controller H of the track reference signal of Design of Fuzzy SystemsControl strategy specific structure such as formula (3):
In formula, fuzzy gain matrixFor the constant value matrix of corresponding dimension, KiFor The fuzzy gain matrix of i-th rule,For controllable output vector;uf(t) For fuzzy-feedforward control part, it is therefore an objective to provide baseline stability according to tracking target;ubIt (t) is fuzzy feedback-control part, mesh Be guarantee closed-loop system robust stability.
The step 5 the following steps are included:
Step 5 11, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemThe design of control program, to uncertain Continuous T-S obscures augmented system and carries out discretization, uncertain Discrete T-S fuzzy augmented system is obtained, using fuzzy Lyapunov Functional based method reduces conservative, in conjunction with Non-PDC principle, proposes a kind of new DFRHC strategy, specific design structure such as formula (4):
In formula, Fi, Gi, i=1,2 ... r are the constant value matrix of corresponding dimension.
Step 5 12, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemControl program substitution does not know discrete T-S obscures augmented system, obtains closed-loop system formula (5):
For not knowing Discrete T-S fuzzy closed-loop system, constant γ > 0 is given, if there is symmetric positive definite real matrix Pi =Pi T> 0, i=1,2 ..., r meet formula (6)
In formula, * indicates the correspondence transposition element of coherent element in symmetrical matrix, then closed-loop system asymptotically stable in the large and tool There is HPerformance indicator γ.
For not knowing Discrete T-S fuzzy augmented system, constant γ > 0 is given, there are DFRHC, so that closed-loop system is complete Office Asymptotic Stability and have HThe adequate condition of performance indicator γ is that there are real matrixesMeet following LMI conditionals (7)
In formula
As shown in Fig. 2 to 6, in the wing contraction process that joined composite interference, three kinds of controllers fly variant Flying speed and altitude when row device has returned to initial after wing deformation, but only RGSC/SMDO can be very well steady Determine whole deformation flight course, remain the constant of flying speed and altitude, almost without any fluctuation, controls precision It is high;OC and GSC then produces biggish deviation process, while being constantly in oscillatory regime.This shows that conventional OC and GSC is lacked The weary rejection ability to composite interference, and RGSC/SMDO is then guaranteeing that system is complete by the observation compensation control to composite interference High robust performance is additionally provided except office's stability.
Particular embodiments described above, the technical issues of to solution of the invention, technical scheme and beneficial effects carry out It is further described, it should be understood that the above is only a specific embodiment of the present invention, is not limited to The present invention, all within the spirits and principles of the present invention, any modification, equivalent substitution, improvement and etc. done should be included in this Within the protection scope of invention.

Claims (4)

1. a kind of modeling and simulating method of morphing aircraft deformation collaboration flight control system, morphing aircraft deformation collaboration flight Control system includes:
Flight controller realizes flight control for controlling the state of flight of aircraft;
Global deformation controller, is connected with flight controller, controls distressed structure;
Network-bus, the channel for connecting local deformation controller and distributed sensor, as data communication;
Local deformation controller, is connected with distributed sensor, for controlling distressed structure;
Distributed sensor is connected with local deformation controller, distribution driver, the hardware configuration as control system;
Distribution driver, for driving distressed structure;
Distressed structure makes morphing aircraft realize the mechanical structure of variant, and aircraft is made to obtain high pneumatic efficiency;
Sensor detects the state of distressed structure and information is fed back winged deformation controller;
It is characterized in that, itself the following steps are included:
Step 1 has selected several operating points in morphing aircraft flight envelope, has worked out corresponding fuzzy rule;
Step 2 establishes whole envelope longitudinal direction T-S fuzzy model, to describe former non-linear dynamic model by linear model;
Step 3 is based on T-S fuzzy model, in conjunction with robust H afterwardsControl thought and PDC principle are proposed based on continuous T-S mould The Fuzzy Robust Controller H of fuzzy modelControl strategy;
Step 4 calculates fuzzy gain matrix by limited LMI condition, ensure that Existence of Global Stable and the Shandong of deformation flight course Stick performance, and the target flight state of energy asymptotic tracking reference signal;
Continuous T-S fuzzy model the discretization of morphing aircraft is reduced using Fuzzy Lyapunov functions method and is protected by step 5 Keeping property proposes the DFRHC strategy based on Discrete T-S fuzzy model, passes through limited LMI condition meter in conjunction with Non-PDC principle More feasible discrete-time fuzzy gain matrix is calculated, better assures that Existence of Global Stable, robust performance and the tracking of deformation flight course Precision;
Designed controller is introduced morphing aircraft non-linear dynamic model, is shown by numerical simulation by step 6.
2. the modeling and simulating method of morphing aircraft deformation collaboration flight control system as described in claim 1, feature exist In, the step 2 the following steps are included:
Step 2 11 establishes the T-S fuzzy model of nonlinear system:
In formula, ηj(t), j=1,2 ..., g are former piece variable;For j-th of former piece variable η in the i-th rulej(t) corresponding mould Paste subset;Ai, BiFor the local linear sytem matrix of the i-th rule;For specific nonlinear system, former piece variable Selection, the division of fuzzy subset, quantity of fuzzy rule etc. depend on the target of system self-characteristic and control design case;
Step 2 12 establishes the Local Linear Model of nonlinear system:
In formula,For state vector;For input vector;For output vector;For nonlinear system function, f (x (t))=[f1(x(t)) f2(x(t)) … fn(x(t))]T
3. the modeling and simulating method of morphing aircraft deformation collaboration flight control system as described in claim 1, feature exist In the step 3 includes the Fuzzy Robust Controller H based on T-S fuzzy systemThe design of control program, to the fuzzy system of uncertain T-S The Fuzzy Robust Controller H of the track reference signal for design of unitingControl strategy specific structure are as follows:
In formula, fuzzy gain matrixFor the constant value matrix of corresponding dimension, KiIt is i-th The fuzzy gain matrix of rule,For controllable output vector;ufIt (t) is fuzzy Feed-forward control portion, it is therefore an objective to provide baseline stability according to tracking target;ubIt (t) is fuzzy feedback-control part, it is therefore an objective to protect Demonstrate,prove the robust stability of closed-loop system.
4. the modeling and simulating method of morphing aircraft deformation collaboration flight control system as described in claim 1, feature exist In, the step 5 the following steps are included:
Step 5 11, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemThe design of control program, to uncertain continuous T-S obscures augmented system and carries out discretization, uncertain Discrete T-S fuzzy augmented system is obtained, using Fuzzy Lyapunov functions Method reduces conservative, in conjunction with Non-PDC principle, proposes a kind of new DFRHC strategy, specific design structure are as follows:
In formula, Fi, Gi, i=1,2 ... r are the constant value matrix of corresponding dimension;
Step 5 12, the discrete-time fuzzy robust H based on discrete T-S fuzzy systemControl program substitution does not know discrete T-S mould Augmented system is pasted, closed-loop system is obtained:
For not knowing Discrete T-S fuzzy closed-loop system, constant γ > 0 is given, if there is symmetric positive definite real matrix Pi=Pi T > 0, i=1,2 ..., r meet:
In formula, * indicate symmetrical matrix in coherent element correspondence transposition element, then closed-loop system asymptotically stable in the large and have H Performance indicator γ;
For not knowing Discrete T-S fuzzy augmented system, constant γ > 0 is given, there are DFRHC, so that the closed-loop system overall situation is gradually It is close to stablize and there is HThe adequate condition of performance indicator γ is that there are real matrixesMeet following LMI conditions:
In formula
CN201610283561.6A 2016-04-28 2016-04-28 The control system and its modeling and simulating method of morphing aircraft collaboration flight Active CN105938370B (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201610283561.6A CN105938370B (en) 2016-04-28 2016-04-28 The control system and its modeling and simulating method of morphing aircraft collaboration flight

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201610283561.6A CN105938370B (en) 2016-04-28 2016-04-28 The control system and its modeling and simulating method of morphing aircraft collaboration flight

Publications (2)

Publication Number Publication Date
CN105938370A CN105938370A (en) 2016-09-14
CN105938370B true CN105938370B (en) 2019-03-08

Family

ID=57152136

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201610283561.6A Active CN105938370B (en) 2016-04-28 2016-04-28 The control system and its modeling and simulating method of morphing aircraft collaboration flight

Country Status (1)

Country Link
CN (1) CN105938370B (en)

Families Citing this family (2)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN112083735B (en) * 2020-03-25 2021-11-05 湖南大学 Switching control method of modularized variable unmanned aerial vehicle system
CN115158635B (en) * 2022-09-08 2022-12-23 之江实验室 Intelligent wing module with self-adaptive deformation and self-vibration suppression and control method

Citations (6)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN102353513A (en) * 2011-08-31 2012-02-15 中国航天空气动力技术研究院 Pneumatic test system of deformable aircraft
CN102381467A (en) * 2011-08-31 2012-03-21 中国航天空气动力技术研究院 Sweep-changing method of variable aircraft wing
CN103593524A (en) * 2013-11-13 2014-02-19 北京航空航天大学 Dynamics modeling and analyzing method for aerospace vehicle
CN102722176B (en) * 2012-06-18 2014-06-04 中国航天空气动力技术研究院 Flight control method of deformable unmanned aerial vehicle
CN104483835A (en) * 2014-11-06 2015-04-01 中国运载火箭技术研究院 T-S fuzzy model-based flexible spacecraft multi-objective integrated control method
CN105398564A (en) * 2015-11-13 2016-03-16 中国人民解放军国防科学技术大学 Flexible aircraft control method based on wing structure transformation

Patent Citations (6)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN102353513A (en) * 2011-08-31 2012-02-15 中国航天空气动力技术研究院 Pneumatic test system of deformable aircraft
CN102381467A (en) * 2011-08-31 2012-03-21 中国航天空气动力技术研究院 Sweep-changing method of variable aircraft wing
CN102722176B (en) * 2012-06-18 2014-06-04 中国航天空气动力技术研究院 Flight control method of deformable unmanned aerial vehicle
CN103593524A (en) * 2013-11-13 2014-02-19 北京航空航天大学 Dynamics modeling and analyzing method for aerospace vehicle
CN104483835A (en) * 2014-11-06 2015-04-01 中国运载火箭技术研究院 T-S fuzzy model-based flexible spacecraft multi-objective integrated control method
CN105398564A (en) * 2015-11-13 2016-03-16 中国人民解放军国防科学技术大学 Flexible aircraft control method based on wing structure transformation

Non-Patent Citations (3)

* Cited by examiner, † Cited by third party
Title
变体飞行器变形与飞行的协调控制问题研究;殷明;《中国博士学位论文全文数据库》;20171115(第11期);全文 *
变体飞行器基础控制问题研究;何真;《万方学位论文》;20111230;正文第9页 *
变体飞行器控制***综述;陆宇平, 何真;《航空学报》;20091031;第30卷(第10期);全文 *

Also Published As

Publication number Publication date
CN105938370A (en) 2016-09-14

Similar Documents

Publication Publication Date Title
Lu et al. Real-time simulation system for UAV based on Matlab/Simulink
Vogeltanz A survey of free software for the design, analysis, modelling, and simulation of an unmanned aerial vehicle
CN102073755A (en) Motion control simulation method for near-space hypersonic aircraft
Wenfu et al. Flight control of a large-scale flapping-wing flying robotic bird: System development and flight experiment
CN109669470B (en) Kinematics constraint conversion method for vertical take-off and landing rocket online trajectory planning
CN105843076A (en) Flexible aircraft aeroelasticity modeling and controlling method
CN105652880B (en) Non-linear anti-saturation for the big spatial domain flight of aircraft highly instructs generation method
Leutenegger Unmanned solar airplanes: Design and algorithms for efficient and robust autonomous operation
Liang et al. Active disturbance rejection attitude control for a bird-like flapping wing micro air vehicle during automatic landing
Biswal et al. Modeling and control of flapping wing micro aerial vehicles
CN105938370B (en) The control system and its modeling and simulating method of morphing aircraft collaboration flight
Siddhardha Autonomous reduced-gravity enabling quadrotor test-bed: Design, modelling and flight test analysis
Peddle Autonomous flight of a model aircraft
Yang et al. Active disturbance rejection control of a flying-wing tailsitter in hover flight
Dai et al. Modeling and nonlinear model predictive control of a variable-sweep-wing morphing waverider
Karásek et al. Simulation of flight control of a hummingbird like robot near hover
CN102566446A (en) Method for establishing full-envelope mathematical model of unmanned helicopter based on linear model group
Kan et al. Tensor product model-based control design with relaxed stability conditions for perching maneuvers
Nugroho Comparison of classical and modern landing control system for a small unmanned aerial vehicle
CN109857146B (en) Layered unmanned aerial vehicle tracking control method based on feedforward and weight distribution
Roy et al. Hover flight control of a small helicopter using robust backstepping and PID
Grant et al. Effects of time-varying inertias on flight dynamics of an asymmetric variable-sweep morphing aircraft
Mitikiri et al. Modelling and control of a miniature, low-aspect-ratio, fixed-delta-wing, rudderless aircraft
McIntosh et al. A Switching-Free Control Architecture for Transition Maneuvers of a Quadrotor Biplane Tailsitter
Song et al. Research on UAV autonomous deformation strategy based on deep learning

Legal Events

Date Code Title Description
C06 Publication
PB01 Publication
C10 Entry into substantive examination
SE01 Entry into force of request for substantive examination
GR01 Patent grant
GR01 Patent grant