System of fuzzy fractional differential equations in generalized metric space

Abstract

<span class="fontstyle0">In this paper, we study the existence of integral solutions of fuzzy fractional differential systems with nonlocal conditions under Caputo generalized Hukuhara derivatives. These models are considered in the framework of complete<br />generalized metric spaces in the sense of Perov. The novel feature of our approach is the combination of the convergent<br />matrix technique with Schauder fixed point principle of vector valued operators in semilinear Banach spaces. Some<br />computational examples are represented to demonstrate our theoretical results.</span> <br /><br />