CN109062041A - The control method of T-S FUZZY NETWORK system based on event triggering - Google Patents

The control method of T-S FUZZY NETWORK system based on event triggering Download PDF

Info

Publication number
CN109062041A
CN109062041A CN201810858012.6A CN201810858012A CN109062041A CN 109062041 A CN109062041 A CN 109062041A CN 201810858012 A CN201810858012 A CN 201810858012A CN 109062041 A CN109062041 A CN 109062041A
Authority
CN
China
Prior art keywords
matrix
formula
fuzzy
controller
model
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.)
Withdrawn
Application number
CN201810858012.6A
Other languages
Chinese (zh)
Inventor
李祖欣
崔琛焕
杜树新
许冬芹
钱懿
陈慧英
王燕锋
薛彦
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.)
Huzhou University
Original Assignee
Huzhou University
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 Huzhou University filed Critical Huzhou University
Priority to CN201810858012.6A priority Critical patent/CN109062041A/en
Publication of CN109062041A publication Critical patent/CN109062041A/en
Withdrawn legal-status Critical Current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)
  • Information Retrieval, Db Structures And Fs Structures Therefor (AREA)

Abstract

A kind of control method of the T-S FUZZY NETWORK system based on event triggering, has carried out stability and H for the non-linear NCSs based on event trigger mechanismThe analysis of performance.System model is established by T-S fuzzy model.Based on this model, using the thought of relative error threshold value, the transmission strategy of event trigger mechanism (ETM) is given.Then, by introducing parallel distributed compensation (PDC) technology, corresponding state feedback controller is devised.Again by constructing suitable Lyapunov-Krasovskii functional based method, in conjunction with linear matrix inequality (LMI) theory, it is further guaranteed the adequate condition of system mean square stability and meets certain HPerformance indicator.

Description

The control method of T-S FUZZY NETWORK system based on event triggering
Technical field
The present invention relates to network control system field more particularly to a kind of T-S based on event triggering based on event triggering The method processed of FUZZY NETWORK system.
Background technique
Due in the past few decades to automation, industrial stokehold, manufacture, robot and many other applications need It asks and increases sharply, network control system (NCSs) is gradually promoted using status.In passing research, prolong caused by network Late, data-bag lost and information confusion problem are mainly as caused by the finiteness of network bandwidth.In order to solve bandwidth institute band The great number of issues come, it would be desirable to find the new method of one kind to improve system.
It is well known that Takagi-Sugeno (T-S) fuzzy model system has been widely used between the past few decades, it can Substantially effectively indicate a kind of linear system.Nowadays complicated nonlinear function also may be by T-S fuzzy model It generates, and only needs a small amount of fuzzy rule.The quantity of fuzzy rule is not only efficiently reduced in this way, and what is generated therefrom is huge Advantage, the design problem of many controllers has been contemplated that using T-S model fuzzy system in a recent study.The most common control Device design method processed, that is, so-called parallel distributed compensation (PDC) technology, controller and T-S fuzzy model are shared identical fuzzy Former piece variable and membership function not only include state error therebetween, but also have also contemplated non-uniform temporal delay and obscure mould to T-S The influence of type network and the rule for devising parallel distributed compensation fuzzy control.
Number of samples not only can be effectively reduced in event triggering control, while also maintaining the control performance of certain level And with stable advantage compared with most of time triggering.By triggering control in the control of periodic sampling data and event Between obtain balance to propose new event triggering control (ETC) strategy, here it is the triggerings of so-called recurrent event to control (PETC), on the one hand advantage is to reduce resource utilization, and on the other hand, the condition of trigger event still has periodical spy Sign.There is scholar to propose a kind of analysis time related method thereof, can be used for simulating contiguous network control system and the touching of dynamic event Transmission plan is sent out, and simulates and analyze the discrete control system with event triggering.
Unless trigger conditions meet output sampled data otherwise it will be abandoned for any given trigger parameter Remaining sampled data.There is scholar's use:
[x((k+j)h-x(kh)]TΩ[x((k+j)h)-x(kh)>σxT((k+j)hΩx((k+j)h)
Indicate trigger conditions, and trigger conditions are described as in other documentsWherein ikH and kh is sampling instant, and i is any positive integer, these conditions need Consider time delay and interval segmentation problem.
Summary of the invention
The present invention is to solve prior art problem: establishing system model by T-S fuzzy model.Based on the mould Type gives the transmission strategy of event trigger mechanism (ETM) using the thought of relative error threshold value.Then, parallel by introducing Distributed compensation (PDC) technology, devises corresponding state feedback controller.Again by constructing suitable Lyapunov- Krasovskii functional based method is further guaranteed the abundant of system mean square stability in conjunction with linear matrix inequality theory Condition and meet certain H ∞ performance indicator it is a kind of based on event triggering T-S FUZZY NETWORK system method processed.
The particular content of the method for the present invention:
Step 1: event trigger mechanism being added in network control system, network-control system is established by event trigger mechanism The closed-loop system model of system;The event trigger mechanism is that controller irregularly receives the output data from obscuring device; Controlled device is a kind of nonlinear discrete object;
Step 1-1: a kind of nonlinear discrete object is described using T-S fuzzy model: if ζ1(k) it is Mi1..., and ζsIt (k) is Mis, then the controlled device is described using formula (1):
Step 1-2: event trigger mechanism is the sampled data at a moment in comparisonAnd present sample
Data xi(k) relative error and deterministic schedule error threshold σ betweeni|xi(k) | between relationship adopted to determine The new transmission value of sample data
Wherein, i=1,2 ..., n, σi∈ [0,1] is threshold parameter,And xiIt (k) is respectively to export and input letter Number,Indicate newest primary transmission signal;
Step 1-3: one controller of design designs a state to controlled device (1) based on PDC technology and feeds back Fuzzy Control Device processed, wherein the model of controller is as follows:
If ζ1It (k) is Mi1..., and ζsIt (k) is Mis,Formula (4) in, u (k) is the output of controller, gain matrix Ki∈Rm×nBe it is to be designed, in conjunction with the final defeated of formula (3) controller Out are as follows:
By the closed loop model of the available following non-linear NCS of formula (5) and formula (1):
Wherein,
Step 2: by constructing suitable Lyapunov-Krasovskii functional based method, being managed in conjunction with linear matrix inequality By verifying this method guarantees that the T-S FUZZY NETWORK system of non-linear NCS meets certain HPerformance indicator:
Step 2-1: for given matrix Q (x)=Q (x)T, R (x)=R (x)TWith S (x) so that following linear matrix Inequality:
It sets up, is equivalent to MATRIX INEQUALITIES:
Q (x) < 0, R (x)-ST(x)Q(x)-1S (x) < 0,
R (x) < 0, Q (x)-S (x) R (x)-1ST(x) 0 <
Step 2-2: note V (k) is a Lyapunov function, if there is scalar μ > 0, the He of ν > 0, ε >=0 It can make:
μ||x(k)||2≤V(k)≤ν||x(k)||2 (10)
It sets up, then sequence meets:
Step 2-3: matrix Y is known given matrix and matrix M, N, F (k), FT(k) F (k)≤I is suitable dimension square Battle array, if meeting Y+MF (k) N+NTF(k)TMTThen there is ε > 0 in < 0, so that Y+ ε MMT-1NTN < 0;
Step 2-4: known matrix Y=YTIt is that given reality is symmetrical, and fits dimension matrix M, N, FT(k) F (k)≤I, under having Column is set up
(1)Y+MF(k)N+NTF(k)TMT< 0;
(2) matrix W=W if it existsT> 0, then Y+MWMT+NTW-1N < 0.
The beneficial effects of the present invention are:
It 1, is to set out with the research of the NCSs based on T-S fuzzy model and the nonlinear Discrete-Time of event trigger mechanism Point, using event trigger mechanism (ETM) strategy based on relative error, design one can reduce the state of sampled data transmission Feedback controller.The mathematical model of non-linear NCSs is also successfully established under this strategy.
2, trigger conditions of the invention only need to calculate the opposite of each triggering moment in the triggering of above-mentioned event and miss Poor threshold value, therefore the ETM condition in the method for the present invention not only has advantage in the use of network bandwidth, and at the place of NCSs Cost has been saved in reason device calculating process, has reduced the traffic load in network.
Detailed description of the invention
Fig. 1: the network structure of the method for the present invention.
Fig. 2: system mode response diagram.
Fig. 3: controller state response diagram.
Fig. 4: sampled signal discharges time chart.
Fig. 5: sampled signal discharges time chart (not having ETM).
Specific embodiment
The controlled device being present in network as shown in Figure 1: is a kind of nonlinear discrete object, passes through T-S fuzzy model It is described, which includes external disturbance ω (k), is controlled output vector sampler z (k), and come and actuator Receive the control command that control input variable u (k) comes and holds;The state of the controlled device is adopted by the sampler based on time driving Sample, and the sampling period is h;The sampler cooperates retainer, respectively by the sampled data x at current timei(k) and a upper moment Sampled dataCompare the relative error between them by introducing event triggering quick-witted (ETM), is adopted with determination Sample dataWhether should be transferred in controller.
The specific calculation control method of method in a computer is as detailed below:
Step 1: event trigger mechanism being added in network control system, network-control system is established by event trigger mechanism The closed-loop system model of system;The event trigger mechanism is that controller irregularly receives the output data from obscuring device; Controlled device is a kind of nonlinear discrete object;
Step 1-1: a kind of nonlinear discrete object is described using T-S fuzzy model: if ζ1(k) it is Mi1..., and ζsIt (k) is Mis, then the controlled device is described using formula (1):
Wherein, i ∈ Sr;R indicates the number of fuzzy inference rule, x (k) ∈ Rn, u (k) ∈ RmWith z (k) ∈ RmIt respectively indicates The controlled device state of system, control input and controlled output vector, external disturbance ω (k) meet ω (k) ∈ l2[0,∞);Square Battle array Ai,Bi,Ci,DiAnd Bωi(i∈Sr) it is suitable dimension and known, Mij(i∈Sr,j∈Ss) it is fuzzy set, pass throughOn be subordinate to Function Mijj(k)) it portrays, former piece variable ζ (k)=[ζ1(k),ζ2(k),...,ζs(k)]TIt is defined inOn x (k) known function.
The then final output of fuzzy system (1) are as follows:
Wherein,Mijj(k))(i∈Sr,j∈SS) It is ζj(k) belong to MijDegree of membership, and
Sensor used in communication network is based on time driving, and the sampling period is h, and controller and execution Device is all based on event driven mode, and ZOH is for keeping sampled signal, until new sampled signal reaches controller.
The transmission strategy that we use is opposite between the sampled data and present sample data at a moment in comparison Error, to determine whether sampled data should be transmitted.
Therefore, the design of event trigger mechanism is based on deterministic schedule error threshold:
Wherein, i=1,2 ..., n, σi∈ [0,1] is threshold parameter,And xiIt (k) is respectively to export and input letter Number,Indicate newest primary transmission signal.
A controller is designed, a state is designed to controlled device (1) based on PDC technology and feeds back fuzzy controller, Middle controller is the former piece part of shared T-S fuzzy model.
Therefore, the model of controller is as follows:
If ζ1It (k) is Mi1..., and ζsIt (k) is Mis, then
In formula, u (k) is the output of controller, gain matrix Ki∈Rm×nBe it is to be designed, convolution (2.4) controller Final output are as follows:
By the closed loop model of the available following non-linear NCS of formula (4) and formula (1):
Wherein,
Step 2: by constructing suitable Lyapunov-Krasovskii functional based method, being managed in conjunction with linear matrix inequality By verifying this method guarantees that the T-S FUZZY NETWORK system of non-linear NCS meets certain HPerformance indicator:
Step 2-1 is lemma 1 (Schur benefit): for given matrix Q (x)=Q (x)T, R (x)=R (x)TWith S (x), make Obtain LMI as follows
It sets up, is equivalent to MATRIX INEQUALITIES
Q (x) < 0, R (x)-ST(x)Q(x)-1S (x) < 0,
R (x) < 0, Q (x)-S (x) R (x)-1ST(x) 0. <
In solving most control problem methods, variable contained therein is usually all to be retouched with a matrix type It states,
Such as the expression-form of MATRIX INEQUALITIES below
F (x)=ATX+XA+Q < 0 (8)
Wherein, matrix A is known given constant matrices, and meets A=AT, X is symmetrical unknown matrix,
Lemma is mended using Schur, above MATRIX INEQUALITIES can be converted into following expression-forms
At this moment, in formula (1) to set matrix X ∈ Rn×nIt can be found out using the previously described tool box LMI.
Step 2-2 is lemma 2: note V (k) is a Lyapunov function, if there is scalar μ > 0, the He of ν > 0, ε >=0It can make
μ||x(k)||2≤V(k)≤ν||x(k)||2 (10)
It sets up, then sequence meets
Step 2-3 is lemma 3: matrix Y is known given matrix and matrix M, N, F (k), FT(k) F (k)≤I is Suitable dimension matrix, if meeting Y+MF (k) N+NTF(k)TMTThen there is ε > 0 in < 0, so that Y+ ε MMT-1NTN < 0.
Step 2-4 is lemma 4: known matrix Y=YTIt is that given reality is symmetrical, and fits dimension matrix M, N, FT(k)F(k)≤ I has following formula to set up
(1)Y+MF(k)N+NTF(k)TMT< 0;
(2) matrix W=W if it existsT> 0, then Y+MWMT+NTW-1N < 0.
By constructing suitable Lyapunov-Krasovskii functional based method, managed in conjunction with linear matrix inequality (LMI) By being further guaranteed the adequate condition of system mean square stability and meet certain HPerformance indicator.
Theorem 2.1 is for given scalar γ > 0, if there is real matrix P=PT> 0, so that following LMI is set up
Wherein,
Π22=diag {-ε I ,-W }
It knows that nonlinear system (5) are mean square stabilities, and has reached certain HPerformance.
It proves: defining Lyapunov function
V (k)=xT(k)Px(k) (14)
Wherein matrix P is symmetric positive definite matrix.Had according to closed-loop system
As ω (k)=0, can obtain
E V (k+1) | and V (k) }-E { V (k) }=xTΛx (16)
Lemma and (9) Shi Ke get are mended by schur
Equivalent variations are made to formula (17), both members respectively multiplied by
And its transposition, it can obtain
It is equivalent to
According to lemma 3, formula (19) is equivalent to
According to lemma 2, formula (16) is equivalent to
Wherein,
It is mean square stability from (20) available ω (k)=0 nonlinear system (5) as ε=0.When ω (k) ≠ 0 When, it can obtain
Wherein,
As Ψ < 0, lemma is mended by Schur, can be obtained
Using lemma 3, (24) are equivalent to
It is equivalent to
Φ2It substitutes into formula (27), using lemma 4, calculating process is similar to above, then can obtain
It is equivalent to formula (13).
Then it is mended by Schur, available Ψ < 0 and formula (13) sum from 0 to infinity to formula (15), available
Then the H of our an available improvementThe nonlinear system (5) and satisfaction of performance indicator
Due to original state x (0)=0, then { V (0) }=0 E, wherein γ is given normal number
Then to ω (k) the ∈ L of any non-zero2[0 ,+∞) it sets up.Therefore, available nonlinear system (5) is that side is steady Fixed, and the H with an improvementPerformance indicator.
Prove that proposed method is effective by Numerical examples emulation:
We prove the validity of proposed method using the method for Numerical examples emulation.Consider following discrete time T- S model system.
IfIt is M1, then
IfIt is M2, then
Wherein, the control input system matrix of state vector provides as follows
Bω1=[0 0.5]T,Bω2=[0 0.725]T,
C1=C2=[0 1], D1=D2=[0 0]
Membership function is given below:
Sampling period h=0.1s, it is σ that we, which select the parameter of event triggering transmission plan (2),i=0.06 performance level is γ2=0.8452.Assuming that primary condition and disturbing signal are respectively x (0)=[1-1]T, ω (k) obeys equal between [1-1] Even distribution.
Simulation example experimental result and analysis
According to theorem, it is as follows that we can obtain controller feedback oscillator:
K1=[- 1.0014-2.8927], K2=[- 0.4988-0.7221]
Fig. 2 and Fig. 3 illustrates the condition responsive of controlled device and controller respectively.Fig. 4 and Fig. 5 shows event touching The distribution situation of the release moment point of hair mechanism.
2 and Fig. 3 is it can be clearly seen that system mode and controller state all reach after a period of time has passed from the graph One stable state, it was demonstrated that mentioned method finally can achieve mean square stability in text.Although from fig. 4, it can be seen that only very The measurement data of small scale is triggered and is sent to controller, but control system is with defined HThe feelings of performance level It is still under condition stable.In simulation time, measurement data only has 21.8% to be transferred to state feedback control by comparison diagram 4 and Fig. 5 Device processed, it means that required transmission data are greatly reduced, and network bandwidth is saved, it will be appreciated that the method proposed is Effective and feasible.

Claims (1)

1. a kind of control method of the T-S FUZZY NETWORK system based on event triggering, comprising the following steps:
Step 1: event trigger mechanism being added in network control system, network control system is established by event trigger mechanism Closed-loop system model;The event trigger mechanism is that controller irregularly receives the output data from obscuring device;It is controlled Object is a kind of nonlinear discrete object;
Step 1-1: a kind of nonlinear discrete object is described using T-S fuzzy model: if ζ1(k) it is Mi1..., and ζsIt (k) is Mis, then the controlled device is described using formula (1):
Step 1-2: event trigger mechanism is the sampled data at a moment in comparisonWith present sample data xi(k) it Between relative error and deterministic schedule error threshold σi|xi(k) | between relationship determine the new transmission value of sampled data
Wherein, i=1,2 ..., n, σi∈ [0,1] is threshold parameter,And xi(k) be respectively output and input signal,Indicate newest primary transmission signal;
Step 1-3: one controller of design designs a state to controlled device (1) based on PDC technology and feeds back fuzzy control Device, wherein the model of controller is as follows:
If ζ1It (k) is Mi1..., and ζsIt (k) is Mis,Formula (4) In, u (k) is the output of controller, gain matrix Ki∈Rm×nBe it is to be designed, in conjunction with the final output of formula (3) controller Are as follows:
By the closed loop model of the available following non-linear NCS of formula (5) and formula (1):
Wherein,
Step 2: by constructing suitable Lyapunov-Krasovskii functional based method, in conjunction with linear matrix inequality theory, testing Card this method guarantees that the T-S FUZZY NETWORK system of non-linear NCS meets certain HPerformance indicator:
Step 2-1: for given matrix Q (x)=Q (x)T, R (x)=R (x)TWith S (x) so that following linear matrix inequality technique Formula:
It sets up, is equivalent to MATRIX INEQUALITIES:
Q (x) < 0, R (x)-ST(x)Q(x)-1S (x) < 0,
R (x) < 0, Q (x)-S (x) R (x)-1ST(x) 0 <
Step 2-2: note V (k) is a Lyapunov function, if there is scalar μ > 0, the He of ν > 0, ε >=0It can be with So that:
μ||x(k)||2≤V(k)≤ν||x(k)||2 (10)
It sets up, then sequence meets:
Step 2-3: matrix Y is known given matrix and matrix M, N, F (k), FT(k) F (k)≤I is suitable dimension matrix, if Meet Y+MF (k) N+NTF(k)TMTThen there is ε > 0 in < 0, so that Y+ ε MMT-1NTN < 0;
Step 2-4: known matrix Y=YTIt is that given reality is symmetrical, and fits dimension matrix M, N, FT(k) F (k)≤I, there is following formula Son is set up:
(1)Y+MF(k)N+NTF(k)TMT< 0;
(2) matrix W=W if it existsT> 0, then Y+MWMT+NTW-1N < 0.
CN201810858012.6A 2018-07-31 2018-07-31 The control method of T-S FUZZY NETWORK system based on event triggering Withdrawn CN109062041A (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201810858012.6A CN109062041A (en) 2018-07-31 2018-07-31 The control method of T-S FUZZY NETWORK system based on event triggering

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201810858012.6A CN109062041A (en) 2018-07-31 2018-07-31 The control method of T-S FUZZY NETWORK system based on event triggering

Publications (1)

Publication Number Publication Date
CN109062041A true CN109062041A (en) 2018-12-21

Family

ID=64831993

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201810858012.6A Withdrawn CN109062041A (en) 2018-07-31 2018-07-31 The control method of T-S FUZZY NETWORK system based on event triggering

Country Status (1)

Country Link
CN (1) CN109062041A (en)

Cited By (14)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109773799A (en) * 2019-03-27 2019-05-21 闽江学院 A kind of rigidity Apery manipulator multi-speed sample control method for coordinating
CN109814381A (en) * 2019-01-08 2019-05-28 华东理工大学 A kind of Controller Design for Networked Control Systems method based on event triggering
CN110011929A (en) * 2019-04-23 2019-07-12 杭州电子科技大学 A kind of Distributed Predictive Control method improving network congestion phenomenon
CN110198236A (en) * 2019-05-24 2019-09-03 浙江工业大学 A kind of networked system robust control method based on dynamic event trigger mechanism
CN110673611A (en) * 2019-10-21 2020-01-10 武汉理工大学 Under-actuated unmanned ship control method based on event triggering scheme and T-S fuzzy system
CN110932330A (en) * 2019-12-20 2020-03-27 海南电网有限责任公司海口供电局 Event trigger control method for nonlinear multi-machine power system
CN111338213A (en) * 2020-03-17 2020-06-26 大连海事大学 Self-adaptive fuzzy two-part consistent control method for multi-underwater vehicle based on event trigger mechanism
CN111830976A (en) * 2020-07-01 2020-10-27 武汉理工大学 Unmanned ship control method based on T-S fuzzy system switching under DoS attack
CN111856944A (en) * 2020-08-05 2020-10-30 重庆大学 Hypersonic aircraft fuzzy control method based on event triggering
CN112327616A (en) * 2020-10-19 2021-02-05 江苏大学 Network control system controller design method based on event triggering
CN112882391A (en) * 2021-01-26 2021-06-01 四川大学 Double-end event triggered nonlinear control method
CN113093537A (en) * 2021-03-24 2021-07-09 大连理工大学 Event-triggered observer design method based on online asynchronous front-part reconstruction
CN113156811A (en) * 2020-12-29 2021-07-23 上海理工大学 Design method of self-triggering fuzzy model prediction controller of spacecraft attitude control system
CN114706302A (en) * 2022-03-16 2022-07-05 四川大学 Modal event trigger control method of fuzzy switching system for actuator faults

Cited By (23)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109814381A (en) * 2019-01-08 2019-05-28 华东理工大学 A kind of Controller Design for Networked Control Systems method based on event triggering
CN109814381B (en) * 2019-01-08 2022-07-12 华东理工大学 Network control system controller design method based on event triggering
CN109773799B (en) * 2019-03-27 2020-05-05 闽江学院 Rigid humanoid manipulator multi-rate sampling coordination control method
CN109773799A (en) * 2019-03-27 2019-05-21 闽江学院 A kind of rigidity Apery manipulator multi-speed sample control method for coordinating
CN110011929A (en) * 2019-04-23 2019-07-12 杭州电子科技大学 A kind of Distributed Predictive Control method improving network congestion phenomenon
CN110198236A (en) * 2019-05-24 2019-09-03 浙江工业大学 A kind of networked system robust control method based on dynamic event trigger mechanism
CN110673611A (en) * 2019-10-21 2020-01-10 武汉理工大学 Under-actuated unmanned ship control method based on event triggering scheme and T-S fuzzy system
CN110673611B (en) * 2019-10-21 2021-06-08 武汉理工大学 Under-actuated unmanned ship control method based on event triggering scheme and T-S fuzzy system
CN110932330A (en) * 2019-12-20 2020-03-27 海南电网有限责任公司海口供电局 Event trigger control method for nonlinear multi-machine power system
CN110932330B (en) * 2019-12-20 2022-05-03 海南电网有限责任公司海口供电局 Event trigger control method for nonlinear multi-machine power system
CN111338213A (en) * 2020-03-17 2020-06-26 大连海事大学 Self-adaptive fuzzy two-part consistent control method for multi-underwater vehicle based on event trigger mechanism
CN111830976A (en) * 2020-07-01 2020-10-27 武汉理工大学 Unmanned ship control method based on T-S fuzzy system switching under DoS attack
CN111830976B (en) * 2020-07-01 2021-03-23 武汉理工大学 Unmanned ship control method based on T-S fuzzy system switching under DoS attack
CN111856944A (en) * 2020-08-05 2020-10-30 重庆大学 Hypersonic aircraft fuzzy control method based on event triggering
CN111856944B (en) * 2020-08-05 2022-01-28 重庆大学 Hypersonic aircraft fuzzy control method based on event triggering
CN112327616A (en) * 2020-10-19 2021-02-05 江苏大学 Network control system controller design method based on event triggering
CN112327616B (en) * 2020-10-19 2022-09-16 江苏大学 Network control system controller design method based on event triggering
CN113156811A (en) * 2020-12-29 2021-07-23 上海理工大学 Design method of self-triggering fuzzy model prediction controller of spacecraft attitude control system
CN112882391A (en) * 2021-01-26 2021-06-01 四川大学 Double-end event triggered nonlinear control method
CN113093537B (en) * 2021-03-24 2022-04-01 大连理工大学 Event-triggered observer design method based on online asynchronous front-part reconstruction
CN113093537A (en) * 2021-03-24 2021-07-09 大连理工大学 Event-triggered observer design method based on online asynchronous front-part reconstruction
CN114706302A (en) * 2022-03-16 2022-07-05 四川大学 Modal event trigger control method of fuzzy switching system for actuator faults
CN114706302B (en) * 2022-03-16 2022-11-22 四川大学 Modal event trigger control method of fuzzy switching system for actuator faults

Similar Documents

Publication Publication Date Title
CN109062041A (en) The control method of T-S FUZZY NETWORK system based on event triggering
Zhu et al. Stability analysis for stochastic neural networks of neutral type with both Markovian jump parameters and mixed time delays
Li et al. Switched fuzzy output feedback control and its application to a mass–spring–damping system
Gao et al. T–S-fuzzy-model-based approximation and controller design for general nonlinear systems
Wu et al. Delay-dependent passivity for singular Markov jump systems with time-delays
Dai A delay system approach to networked control systems with limited communication capacity
Hua et al. Robust H∞ filtering for continuous-time nonhomogeneous Markov jump nonlinear systems with randomly occurring uncertainties
Ye-Guo et al. Stability and stabilization of networked control systems with bounded packet dropout
Wang et al. Extended finite-time H∞ control for uncertain switched linear neutral systems with time-varying delays
Gao et al. Finite-time annular domain stability of impulsive switched systems: mode-dependent parameter approach
Tallapragada et al. Event-triggered decentralized dynamic output feedback control for LTI systems
Ping et al. Deep Koopman model predictive control for enhancing transient stability in power grids
CN112698573A (en) Networked system non-fragile event trigger control method based on positive switching system modeling
AU2021245165A1 (en) Method and device for processing quantum data
Hou et al. Exponential l 2–l∞ control for discrete-time switching Markov jump linear systems
Benzaouia et al. Actuator fault estimation based on proportional integral observer for discrete-time switched systems
Wang et al. Dynamic output feedback controller design for affine T–S fuzzy systems with quantized measurements
Lu et al. Adaptive event‐triggered resilient stabilization for nonlinear semi‐Markov jump systems subject to DoS attacks
Gao et al. LQ control for networked control systems with lossy links
Ashar et al. ARX model identification for the real-time temperature process with Matlab-arduino implementation
Zhuang et al. H∞ estimation for Markovian jump neural networks with quantization, transmission delay and packet dropout
CN102866629A (en) Dyanmic-static mixed nerve network modeling-based anti-interference control method for random system
Vargas et al. On-line neuro identification of uncertain systems based on scaling and explicit feedback
Wang et al. Adaptive cross backstepping control for a class of nonstrict feedback nonlinear systems with partial state constraints
Wang et al. Adaptive Exponential Synchronization for Stochastic Competitive Neural Networks with Time‐Varying Leakage Delays and Reaction‐Diffusion Terms

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
WW01 Invention patent application withdrawn after publication

Application publication date: 20181221

WW01 Invention patent application withdrawn after publication