The Mathematical Theory of Optimal Processes¶
Pontryagin, L. S. (1962). The Mathematical Theory of Optimal Processes. Interscience Publishers.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Hamiltonian Mechanics
- . Optimal control — Pontryagin's maximum principle, a genuine formal embedding where a costate vector plays the conjugate-momentum role and the optimal law follows from a control Hamiltonian
This sourceThe maximum principle in optimal control, whose conditions are written as a Hamiltonian system in the state and an associated adjoint variable, making the optimal law the solution of that Hamiltonian system.
Supported in partVerified against a saved copy of the source
“additional conditions) is equivalent to the {{{Hamiltonian system}}} (14), (15), and to the maximum condition”
- . Optimal control — Pontryagin's maximum principle, a genuine formal embedding where a costate vector plays the conjugate-momentum role and the optimal law follows from a control Hamiltonian
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