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Optimal control of non-stationary differential linear repetitive processes

Optimal control of non-stationary differential linear repetitive processes
Optimal control of non-stationary differential linear repetitive processes
Differential repetitive processes are a distinct class of continuous discrete 2D linear systems of both systems theoretic and applications interest. The feature which makes them distinct from other classes of such systems is the fact that information propagation in one of the two independent directions only occurs over a finite interval. Applications areas include iterative learning control and iterative solution algorithms for classes of dynamic nonlinear optimal control problems based on the maximum principle, and the modelling of numerous industrial processes such as metal rolling, and long-wall cutting etc. The new results in is paper solve a general optimal problem in the presence of non-stationary dynamics.
201-216
Dymkov, M
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Dymkou, S
7ebe6de5-30eb-44d3-8ae1-36059562a587
Rogers, E
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Galkowski, K
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Dymkov, M
d8c4732c-dee9-45f8-bcc8-abb228089f0e
Dymkou, S
7ebe6de5-30eb-44d3-8ae1-36059562a587
Rogers, E
611b1de0-c505-472e-a03f-c5294c63bb72
Galkowski, K
65b638be-b5a5-4e25-b1b8-e152c08a1cbb

Dymkov, M, Dymkou, S, Rogers, E and Galkowski, K (2008) Optimal control of non-stationary differential linear repetitive processes. Integral Equations and Operator Theory, 60, 201-216.

Record type: Article

Abstract

Differential repetitive processes are a distinct class of continuous discrete 2D linear systems of both systems theoretic and applications interest. The feature which makes them distinct from other classes of such systems is the fact that information propagation in one of the two independent directions only occurs over a finite interval. Applications areas include iterative learning control and iterative solution algorithms for classes of dynamic nonlinear optimal control problems based on the maximum principle, and the modelling of numerous industrial processes such as metal rolling, and long-wall cutting etc. The new results in is paper solve a general optimal problem in the presence of non-stationary dynamics.

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Published date: 2008
Organisations: Southampton Wireless Group

Identifiers

Local EPrints ID: 264564
URI: http://eprints.soton.ac.uk/id/eprint/264564
PURE UUID: 0b2e1ad0-fc6c-4e7f-a01f-f9e305db09b4
ORCID for E Rogers: ORCID iD orcid.org/0000-0003-0179-9398

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Date deposited: 22 Sep 2007
Last modified: 15 Mar 2024 02:42

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Contributors

Author: M Dymkov
Author: S Dymkou
Author: E Rogers ORCID iD
Author: K Galkowski

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