Feedback maximum principle for a class of linear continuity equations inspired by optimal impulsive control
From MaRDI portal
Publication:2117645
DOI10.1007/978-3-030-77876-7_24zbMath1485.49041OpenAlexW3172588632MaRDI QIDQ2117645
E. V. Goncharova, Maksim Vladimirovich Staritsyn, Nikolaĭ Il'ich Pogodaev
Publication date: 22 March 2022
Full work available at URL: https://doi.org/10.1007/978-3-030-77876-7_24
optimal controlPontryagin's maximum principlelinear transport equationimpulsive controlfeedback controlsensemble controliterative methods for optimal control
Optimal feedback synthesis (49N35) Optimality conditions for problems involving ordinary differential equations (49K15) Impulsive optimal control problems (49N25)
Cites Work
- Unnamed Item
- Optimal control of continuity equations
- Positional strengthenings of the maximum principle and sufficient optimality conditions
- Weakly monotone solutions of the Hamilton-Jacobi inequality and optimality conditions with positional controls
- Nonstandard duality and nonlocal necessary optimality conditions in nonconvex optimal control problems
- A non-local model for a swarm
- On ``discontinuous continuity equation and impulsive ensemble control
- Mayer control problem with probabilistic uncertainty on initial positions
- Positional minimum principle for impulsive processes
- Program strategies for a dynamic game in the space of measures
- Numeric algorithm for optimal impulsive control based on feedback maximum principle
- Impulsive relaxation of continuity equations and modeling of colliding ensembles
- On feedback strengthening of the maximum principle for measure differential equations
- Impulsive control of nonlocal transport equations
- Feedback necessary optimality conditions for a class of terminally constrained state-linear variational problems inspired by impulsive control
- Feedback minimum principle for quasi-optimal processes of terminally-constrained control problems
- Particle, kinetic, and hydrodynamic models of swarming
- Emergent Behavior in Flocks
This page was built for publication: Feedback maximum principle for a class of linear continuity equations inspired by optimal impulsive control
