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Existence of solutions of functional differential inclusions

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  • A. Anguraj
  • K. Balachandran

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.

Suggested Citation

  • A. Anguraj & K. Balachandran, 1992. "Existence of solutions of functional differential inclusions," International Journal of Stochastic Analysis, Hindawi, vol. 5, pages 1-9, January.
    • Handle: RePEc:hin:jnijsa:381472
    DOI: 10.1155/S1048953392000261
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