Optimality conditions for reflecting boundary control problems
DOI10.1007/s00030-012-0206-xzbMath1269.49012OpenAlexW2006120281MaRDI QIDQ354371
Publication date: 19 July 2013
Published in: NoDEA. Nonlinear Differential Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00030-012-0206-x
dynamic programmingnecessary conditionsPontryagin's principleboundary reflectiondifferential variational inequalitysynthesis for optimal solutions
Variational inequalities (49J40) Dynamic programming in optimal control and differential games (49L20) Nonsmooth analysis (49J52) Linearizations (93B18) Control problems for functional-differential equations (34K35) Control/observation systems governed by ordinary differential equations (93C15) Viscosity solutions to Hamilton-Jacobi equations in optimal control and differential games (49L25) Optimality conditions for problems involving relations other than differential equations (49K21)
Related Items (5)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Semiconcave functions, Hamilton-Jacobi equations, and optimal control
- Existence of slow solutions for a class of differential inclusions
- Generalized Hessian matrix and second-order optimality conditions for problems with \(C^{1,1}\) data
- Neumann type boundary conditions for Hamilton-Jacobi equations
- Nonlinear Neumann boundary conditions for quasilinear degenerate elliptic equations and applications
- Sweeping process with regular and nonregular sets.
- Semicontinuous Viscosity Solutions For Hamilton–Jacobi Equations With Convex Hamiltonians
- Necessary Conditions for Constrained Problems under Mangasarian–Fromowitz Conditions
- Optimization and nonsmooth analysis
- Stochastic differential equations with reflecting boundary conditions
- A viability approach to the skorohod problem
- User’s guide to viscosity solutions of second order partial differential equations
- Pontryagin Maximum Principle for Optimal Control of Variational Inequalities
- Variational Analysis
- On Reflecting Boundary Problem for Optimal Control
- Local differentiability of distance functions
- Variational Analysis and Generalized Differentiation I
- The Maximum Principle for an Optimal Solution to a Differential Inclusion with End Points Constraints
- Prox-regular functions in variational analysis
- A Connection Between the Maximum Principle and Dynamic Programming for Constrained Control Problems
- Optimal control
- Set-valued analysis
- Optimal control and viscosity solutions of Hamilton-Jacobi-Bellman equations
- Maximum principle for the general optimal control problem with phase and regular mixed constraints
This page was built for publication: Optimality conditions for reflecting boundary control problems