Journal of Applied Mathematics and Stochastic Analysis
Volume 5 (1992), Issue 4, Pages 315-323
doi:10.1155/S1048953392000261
Abstract
We prove the existence of solutions of a functional differential
inclusion. By using the variation of parameters formula we convert the
functional differential inclusion into an integral inclusion and prove the
existence of a fixed point of the set-valued mapping with the help of the
Kakutani-Bohnenblust-Karlin fixed point theorem.