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Pontriagin's maximum principle and the principle of optimality

Journal of the Franklin Institute, 1961
Abstract This paper demonstrates that Pontriagin's Maximum Principle may be derived from the principle of Optimality. It considers a control system described by ẋ = f(x, u, t) where the control vector u is restricted to a closed and bounded set. The optimal control steers the system from an initial state x0 at 0 to a moving target in such a way that ...
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Maximum Principles

1992
Publisher Summary This chapter describes the yield and procedure of maximum principles. It is applicable to linear ordinary differential equations, and linear partial differential equations. It yields upper, or lower bounds on the solution. By the use of a maximum theorem, one can find bounds on certain types of equations.
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Pontryagin Maximum Principle

2001
Pontryagin maximum principle is described.
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Maximum Principles at Infinity and the Ahlfors-Khas’minskii Duality: An Overview

Contemporary Research in Elliptic PDEs and Related Topics, 2019
L. Mari, Leandro F. Pessoa
semanticscholar   +1 more source

Maximum Principles and Geometric Applications

, 2016
L. Alías, P. Mastrolia, M. Rigoli
semanticscholar   +1 more source

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