Results 151 to 160 of about 1,165,615 (202)

OPTIMAL SATURATING CONTROL OF DISTRIBUTED PARAMETER SYSTEMS

IFAC Proceedings Volumes, 1983
Abstract Optimization of linear distributed parameter systems, with finite dimensional control input subject to component saturation constraints, is considered. An integral cost is introduced, with integrand comprised of quadratic and non-quadratic state penalty terms. The latter (non-quadratic) terms are chosen so as to regularize the problem in the
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Integrated Control of Distributed Parameter Systems

IFAC Proceedings Volumes, 1987
Abstract This work develops a new method for designing low-order dynamic compensators. This design procedure integrates the LOG-based reduced-order dynamic compensator synthesis with the low-authority algebraic controller synthesis.
G. Capitani, M. Tibaldi, G. Bertoni, A. Yousuff   +3 more
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Controllability of Distributed Parameter Systems

Computational Mathematics and Mathematical Physics
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Control of distributed parameter systems: localisation method

IEE Proceedings D Control Theory and Applications, 1992
Summary: The problem of forming desired transients for systems which are governed by partial differential equations is discussed. It is assumed that information about external disturbances is incomplete and that there are finite-dimensional controls. The design method called the localization method is used.
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PID Control of Distributed Parameter Systems

IFAC Proceedings Volumes, 2003
Abstract In the paper first some new results of distributed parameter systems theory will be indicated. Concept of lumped-input/distributed-output systems will be introduced and distributed parameters feedback control loops will be designed. Further possibilities for PID control of distributed parameter systems, which are considered as lumped- input ...
G. Hulkó, C. Belavý
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Control of distributed parameter systems

1982
Much of control theory is concerned with systems which are modelled by ordinary differential equations, so-called lumped parameter systems. In this chapter it is shown how the concepts of controllability, observability, optimal control and estimation may be investigated for system models based upon partial differential equations, so-called distributed ...
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Regional controllability of distributed parameter systems

International Journal of Control, 1995
The purpose of this paper is to show how one can achieve regional controllability for distributed systems. First, we give a definition and some properties of this new concept, then we concentrate on the determination of a control achieving regional controllability with minimum energy.
A. EL JAI, M. C. SIMON, E. ZERRIK, A. J. PRITCHARD   +3 more
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Control of symmetrizable distributed parameter systems

1985 24th IEEE Conference on Decision and Control, 1985
This paper examines a subclass of nonselfadjoint distributed parameter systems described by partial differential equations which are second order in time. The sub-class considered are those systems which have coefficients which lie in a class of symmetrizable operators. The control problem addressed is that of the validity of using a finite dimensional
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Optimal control of distributed parameter systems

International Journal of Control, 1974
A method for determining the optimum control for distributed parameter systems is presented. The method is based upon mathematical programming and is restricted to systems which can be represented by discrete time models having coefficients which are functions of the spatial variables. The control function is assumed to be spatially concentrated.
M. A SHEIRAH, M. H. HAMZA
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Optimum Control of Distributed-Parameter Systems

Journal of Basic Engineering, 1964
This paper presents a general discussion of the optimum control of distributed-parameter dynamical systems. The main areas of discussion are: (a) The mathematical description of distributed parameter systems, (b) the controllability and observability of these systems, (c) the formulation of optimum control problems and the derivation of a maximum ...
P. K. C. Wang, F. Tung
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