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DYNAMIC PROGRAMMING AND PONTRYAGIN'S MAXIMUM PRINCIPLE

CHANG,S.S.L.

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Abstract

Bellman's dynamic programming and Pontryagin's maximum principle are generally regarded as two alternative ways of solving the problem of op imum control of a nonlinear system. A multistage decision process is described and applied to an optimal trajectory. The maximum principle is derived when one tries to overcome certain practical difficulties in dynamic programming. (Author)

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Bellman's dynamic programming and Pontryagin's maximum principle are generally regarded as two alternative ways of solving the problem of op imum control of a nonlinear system. A multistage decision process is described and applied to an optimal trajectory. The maximum principle is derived when one tries to overcome certain practical difficulties in dynamic programming. (Author)

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Available abstract

Bellman's dynamic programming and Pontryagin's maximum principle are generally regarded as two alternative ways of solving the problem of op imum control of a nonlinear system. A multistage decision process is described and applied to an optimal trajectory. The maximum principle is derived when one tries to overcome certain practical difficulties in dynamic programming. (Author)

Key concepts: Pontryagin's minimum principle, Dynamic programming, Maximum principle, Optimal control, Mathematical optimization, Mathematics, Process (computing), Trajectory

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