Results 291 to 300 of about 8,441,832 (374)
Some of the next articles are maybe not open access.
2013
In this chapter we apply the results of Chaps 2 and 3 for a class of linear control problems which is of great importance in the control theory and engineering. For this class of problems we establish the existence of solutions over an infinite horizon and the turnpike property.
A. Zaslavski
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In this chapter we apply the results of Chaps 2 and 3 for a class of linear control problems which is of great importance in the control theory and engineering. For this class of problems we establish the existence of solutions over an infinite horizon and the turnpike property.
A. Zaslavski
semanticscholar +3 more sources
2014
This chapter gives an exposition of control theory for linear systems with emphasis on items and techniques given in a form appropriate for topics in forthcoming chapters. It introduces problems of reachability and optimal target control under constraints, as well as time-optimal control.
Alexander B. Kurzhanski, Pravin Varaiya
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This chapter gives an exposition of control theory for linear systems with emphasis on items and techniques given in a form appropriate for topics in forthcoming chapters. It introduces problems of reachability and optimal target control under constraints, as well as time-optimal control.
Alexander B. Kurzhanski, Pravin Varaiya
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Perturbations of Linear Control Systems
SIAM Journal on Control, 1971The purpose of this paper is to consider the controllability of linear control systems which are perturbations (with respect to $L^p $-norms) of controllable linear systems. We show that the set of all completely controllable linear systems is open and dense in the set of all linear control systems.
J. Dauer
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IEEE Transactions on Automatic Control, 2021
This article presents a unified framework for the stability and performance analysis of networked linear control systems with asynchronous continuous-time or discrete-time event-triggering.
Feng Xiao, Yang Shi, Tongwen Chen
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This article presents a unified framework for the stability and performance analysis of networked linear control systems with asynchronous continuous-time or discrete-time event-triggering.
Feng Xiao, Yang Shi, Tongwen Chen
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System Embedding. Linear Control
Automation and Remote Control, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bukov, V. N., Ryabchenko, V. N.
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Formal Analysis of Linear Control Systems Using Theorem Proving
IEEE International Conference on Formal Engineering Methods, 2017Control systems are an integral part of almost every engineering and physical system and thus their accurate analysis is of utmost importance. Traditionally, control systems are analyzed using paper-and-pencil proof and computer simulation methods ...
Adnan Rashid, O. Hasan
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IEEE Transactions on Control of Network Systems, 2017
In distributed control systems with shared resources, participating agents can improve the overall performance of the system by sharing data about their personal preferences.
Yu Wang +3 more
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In distributed control systems with shared resources, participating agents can improve the overall performance of the system by sharing data about their personal preferences.
Yu Wang +3 more
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Feedback Control for Linear Chaotic Systems
IFAC Proceedings Volumes, 1992Abstract We study in a dynamical systems context the feedback stabilization problem for linear non-autonomous control processes with bounded measurable coefficients. we are led via standard methods to study the linear regulator problem, which we do by considering the spectral theory of linear Hamiltonian systems.
JOHNSON, RUSSELL ALLAN, M. Nerurkar
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Control over linear pulse systems
Ukrainian Mathematical Journal, 1995The linear pulse system \[ \begin{cases} \dot{x} = A(t)x+C(t)u(t)+f(t),\;t\neq t_{i},\\ x(t_{i})-x(t_{i}+0)=B_{i}x(t_{i})+D_{i}v_{i}+I_{i},\end{cases} \tag{1} \] with the boundary conditions \[ x(\alpha)=a,\quad x(\beta)=b, \tag{2} \] and controls \(u(t),\;\{v_{i}\}_{i=1}^{p}\) is considered. Let \(L_{2}([\alpha,\beta], {\mathbb{R}}^{r})\) be the space
Akhmetov, M. U. +2 more
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1996
For linear systems the problems of time optimality, controllability, observability, and the problem of constructing observers of different type are treated.
V. N. Afanas’ev +2 more
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For linear systems the problems of time optimality, controllability, observability, and the problem of constructing observers of different type are treated.
V. N. Afanas’ev +2 more
openaire +1 more source

