This study is a continuation of a work on uniqueness questions for viscosity solutions of Hamilton-Jacobi-Bellman equations (HJB\u27s) arising from deterministic control problems with exit times. A general uniqueness theorem is proven that characterizes the value functions for a class of problems of this type for nonlinear systems as the unique solutions of the corresponding HJBs among continuous functions with appropriate boundary conditions when the dynamical law is non-Lipschitz and noncoercing
In this present work, we develop the idea of the dynamic programming ap-proach. The main observation...
The value function of Mayer’s problem arising in optimal control is investigated, and lower semicont...
We introduce a Boundary Value Problem, (BVP), for a class of Hamilton\u2013 Jacobi\u2013Bellman equa...
We study the Hamilton-Jacobi-Bellman equation for undiscounted exit time optimal control problems fo...
This work is devoted to the study of Hamilton-Jacobi-Bellman equations (HJBs) for a large class of u...
We study the Bellman equation for undiscounted exit time optimal control problems with fully nonline...
In a series of papers, we proved theorems characterizing the value function in exit time optimal co...
In a series of papers, we proved theorems characterizing the value function in exit time optimal con...
In a series of papers, we presented new theorems characterizing the value function in optimal contro...
In this study, an attempt is made to prove that the value function for a class of problems including...
We study viscosity solutions of Hamilton-Jacobi equations that arise in optimal control problems wit...
The authors study the connections between deterministic exit time control problems and possibly disc...
This paper studies viscosity solutions of two sets of linearly coupled Hamilton-Jacobi-Bellman (HJB...
The relationship between optimal control problems and Hamilton-Jacobi-Bellman equations is well know...
This paper proposes a new framework to model control systems in which a dynamic friction occurs. The...
In this present work, we develop the idea of the dynamic programming ap-proach. The main observation...
The value function of Mayer’s problem arising in optimal control is investigated, and lower semicont...
We introduce a Boundary Value Problem, (BVP), for a class of Hamilton\u2013 Jacobi\u2013Bellman equa...
We study the Hamilton-Jacobi-Bellman equation for undiscounted exit time optimal control problems fo...
This work is devoted to the study of Hamilton-Jacobi-Bellman equations (HJBs) for a large class of u...
We study the Bellman equation for undiscounted exit time optimal control problems with fully nonline...
In a series of papers, we proved theorems characterizing the value function in exit time optimal co...
In a series of papers, we proved theorems characterizing the value function in exit time optimal con...
In a series of papers, we presented new theorems characterizing the value function in optimal contro...
In this study, an attempt is made to prove that the value function for a class of problems including...
We study viscosity solutions of Hamilton-Jacobi equations that arise in optimal control problems wit...
The authors study the connections between deterministic exit time control problems and possibly disc...
This paper studies viscosity solutions of two sets of linearly coupled Hamilton-Jacobi-Bellman (HJB...
The relationship between optimal control problems and Hamilton-Jacobi-Bellman equations is well know...
This paper proposes a new framework to model control systems in which a dynamic friction occurs. The...
In this present work, we develop the idea of the dynamic programming ap-proach. The main observation...
The value function of Mayer’s problem arising in optimal control is investigated, and lower semicont...
We introduce a Boundary Value Problem, (BVP), for a class of Hamilton\u2013 Jacobi\u2013Bellman equa...