In this note our aim is to give a proof of the Pontryagin maximum principle for a general optimal control problem with running state constraints and smooth dynamics. Our proof is based on the classical Ekeland variational principle.
Bourdin, Loïc
core
Ensemble Optimal Control for Managing Drug Resistance in Cancer Therapies. [PDF]
Scagliotti A +3 more
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Liouville Integrability in a Four-Dimensional Model of the Visual Cortex. [PDF]
Galyaev I, Mashtakov A.
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A PINN-driven game-theoretic framework in limited data photoacoustic tomography. [PDF]
Roy S, Pal S.
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Pontryagin's Maximum Principle and a Minimax Problem.
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Long-run logistics-based control of non-immunizing infectious diseases. [PDF]
Tsadikovich D.
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Is Thymic Involution Truly a Deterioration or an Adaptation? [PDF]
Iwasa Y, Hayashi R, Hara A, Matsuo K.
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Modelling the dynamics of acute and chronic hepatitis B with optimal control. [PDF]
Khan T, Rihan FA, Ahmad H.
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Mathematical Model on the optimal control of HIV/AIDS transmission dynamics, incorporating the uninfected class after an effective exposure to the disease. [PDF]
Asogwa CC +3 more
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Constructing Noise-Robust Quantum Gates via Pontryagin\u27s Maximum Principle
Reliable quantum information technologies depend on precise actuation and techniques to mitigate the effects of undesired disturbances such as environmental noise and imperfect calibration.
Lucarelli, Dennis, Hanson, Joshua
core

