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Transmission dynamics of fractional order SVEIR model for African swine fever virus with optimal control analysis. [PDF]
Suganya S +3 more
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Age-structured malaria model with temperature-dependent dynamics and optimal control analysis within a partial differential equation framework. [PDF]
Petros LD +7 more
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Dengue dynamics in Nepal: A Caputo fractional model with optimal control strategies. [PDF]
Pandey HR, Phaijoo GR, Gurung DB.
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Deep reinforcement learning-based multi-lane mixed traffic ramp merging strategy. [PDF]
Zhou T +5 more
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2004
In this chapter we prove the fundamental necessary condition of optimality for optimal control problems — Pontryagin Maximum Principle (PMP). In order to obtain a coordinate-free formulation of PMP on manifolds, we apply the technique of Symplectic Geometry developed in the previous chapter.
Andrei A. Agrachev, Yuri L. Sachkov
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In this chapter we prove the fundamental necessary condition of optimality for optimal control problems — Pontryagin Maximum Principle (PMP). In order to obtain a coordinate-free formulation of PMP on manifolds, we apply the technique of Symplectic Geometry developed in the previous chapter.
Andrei A. Agrachev, Yuri L. Sachkov
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The Pontryagin Maximum Principle
2021This chapter is devoted to a qualitative analysis of some adjoint linear dynamics. We investigate the free endpoint control problem. In this chapter, we define the simple variation of a control. We study the variation of the terminal payoff. The Pontryagin maximum principle is deducted.
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