Abstract
In this paper, a fixed point theorem for condensing maps combined with upper and lower solutions are used to investigate the existence of solutions for first order functional differential inclusions.
Highlights
This paper is concerned with the existence of solutions for the initial multivalued problem: Cw − J Ð>ß C>Ñ, for a.e. > − N œ Ò!ß X Ó Ð"Ñ C! œ 9ßÐ#Ñ where J À N ‚ GÐN!ß ‘Ñ Ä #‘ÐN! œ Ò
A fixed point theorem for condensing maps combined with upper and lower solutions are used to investigate the existence of solutions for first order functional differential inclusions
The method of upper and lower solutions has been successfully applied to study the existence of multiple solutions for initial and boundary value problems of first order functional differential equations
Summary
A fixed point theorem for condensing maps combined with upper and lower solutions are used to investigate the existence of solutions for first order functional differential inclusions.
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