Optimality conditions for systems driven by nonlinear evolution equations (Q1287220)
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scientific article; zbMATH DE number 1282732
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Optimality conditions for systems driven by nonlinear evolution equations |
scientific article; zbMATH DE number 1282732 |
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Optimality conditions for systems driven by nonlinear evolution equations (English)
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4 August 1999
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Summary: Using the Dubovitskij-Milyutin theory, we derive necessary and sufficient conditions for optimality for a class of Lagrange optimal control problems monitored by a nonlinear evolution equation and involving initial and/or terminal constraints. An example of a parabolic control system is also included.
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evolution triple
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Euler equation
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adjoint equation
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minimum principle
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Dubovitskij-Milyutin theory
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conditions for optimality
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Lagrange optimal control problems
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nonlinear evolution equation
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0.91794956
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0.91203016
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0.9105641
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