Sci Math | Bolza, relaxation and viscosity problems governed by a second order differential equation

Sci Math

Article Contents

1. Titles

2. Authors

Bolza, relaxation and viscosity problems governed by a second order differential equation

Authors: Charles Castaing, Lê Xuân Trường,

http://www.ybook.co.jp/online2/opjnca/vol14/p451.html

Publisher, magazine: ,

Publication year: 2013

Lưu Trích dẫn

Abstract

Using the fiber product of Young measures and a new Green tyoe function we present a study of Bolza, relaxation and viscosity problem in Optimal Control Theory where the dynamic is governed by a second order ordinary differential equator (SODE) with m-point boudary conditions and control measures

Tags: Bolza, control, fiber product, hamiltonian, m-point boundary, original control, relaxed control, viscosity

Trở lại

Các bài viết liên quan đến tác giả Charles Castaing

Evolution equations governed by the sweeping process

Second order differential inclusions with m-points boundary conditions

On a fractional differential inclusion with integral boundary condition in Banach spaces

Optimal Control Problems Governed by a Second Order Ordinary Differential Equation with m-Point Boundary Condition

Some Topological Properties of Solution Sets in a Second Order Differential Inclusion with m-point Boundary Conditions

On fractional differential inclusions with Nonlocal boundary conditions

Bolza, relaxation and viscosity problems governed by a second order differential equation

A new family of convex weakly compact valued random variables in Banach space and applications to laws of large numbers

Various convergence results in strong law of large numbers for double array of random sets in Banach spaces