Results 241 to 250 of about 397,959 (286)
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Optimal finite-time endoreversible processes
Physical Review E, 1995We treat the general problem of transferring a system from a given initial state to a given final state in a given finite time such that the produced entropy or the loss of availability is minimized. We give exact equations for the optimal process for the general case of a system with several state variables. For linear processes, e.g., in the limit of
, Spirkl, , Ries
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Switching Between Finite-time Observers
European Journal of Control, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mahmoudi, Arash +3 more
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Thermodynamics in finite time. II. Potentials for finite-time processes
Physical Review A, 1977Within the context of conventional time-independent thermodynamics, an algorithm is developed to construct potentials $\mathcal{P}$ that define the extremal values of work for processes with arbitrary constraints. An existence theorem is proved that demonstrates that such potentials $\mathcal{P}$ can be given for any quasistatic process.
SALAMON, P, ANDRESEN, B, BERRY, RS
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Input–output finite-time stabilization of linear systems with finite-time boundedness
ISA Transactions, 2014The paper presents linear system Input-Output Finite-Time Stabilization (IO-FTS) method under Finite-Time Boundedness (FTB) constraint. A state feedback controller is designed, via Linear Matrix Inequalities (LMIs), to guarantee the system both IO-FTS and FTB.
Yang, Guo +5 more
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Finite-time stability and finite-time synchronization of neural network – Dual approach
Journal of the Franklin Institute, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Michalak, Anna, Nowakowski, Andrzej
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Finite-time control with pole placement
2003 European Control Conference (ECC), 2003In this paper we deal with the problem of designing an output feedback controller which guarantees, at the same time, that the closed-loop poles are in specified regions of the complex plane and that the system under control is finite time bounded. This is accomplished by means of a dynamic compensator in the controller-observer form.
F. Amato, M. Ariola, C. Cosentino
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Distributed Finite-Time Optimization
2018 IEEE 14th International Conference on Control and Automation (ICCA), 2018In this paper, we consider the distributed optimization problem of multi-agent systems. The objective is to minimize the global objective function, which is the sum of local objective functions, by using local communication and local computation. We develop a distributed proportional-integral (PI) algorithm, based on the information received from its ...
Lisha Yao +3 more
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Finite-Time Cooperative Engagement
IEEE Transactions on Automatic Control, 2019A smooth finite-time distributed control architecture is introduced and analyzed for the cooperative engagement problem. Using a time transformation method as well as Lyapunov stability theory, it is shown that the proposed architecture guarantees finite-time cooperative engagement in that the difference between the positions of each agent and a time ...
Tansel Yucelen +2 more
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1999
A class of dynamic systems is described by linear differential equations: $$ \mathop {{x_i}}\limits^.= \sum\limits_{l = 1}^n {{A_{il}}{x_l} + \sum\limits_{\theta= 1}^m {{B_{i\theta }}{u_\theta }} ,\quad i = 1,,n} $$ (7.1) where x i (t) are the state variables and u s (t) are the control inputs of the system.
Sunil Kumar Agrawal, Brian C. Fabien
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A class of dynamic systems is described by linear differential equations: $$ \mathop {{x_i}}\limits^.= \sum\limits_{l = 1}^n {{A_{il}}{x_l} + \sum\limits_{\theta= 1}^m {{B_{i\theta }}{u_\theta }} ,\quad i = 1,,n} $$ (7.1) where x i (t) are the state variables and u s (t) are the control inputs of the system.
Sunil Kumar Agrawal, Brian C. Fabien
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