A differential inclusion is a relation of the form $dot x in F(x)$, where $F$ is a set-valued map associating any point $x in R^n$ with a set $F(x) subset R^n$.

A great impetus to study differential inclusions came from the development of Control Theory, i.e. of dynamical systems x'(t) = f(t, x(t), u(t)), x(O)=xo "contr

​This book aims to further develop the theory of stochastic functional inclusions and their applications for describing the solutions of the initial and bound

Fuzzy differential functions are applicable to real-world problems in engineering, computer science, and social science. That relevance makes for rapid developm

The theory of set-valued maps and of differential inclusion is developed in recent years both as a field of his own and as an approach to control theory. The bo