Abstract
In this paper, a new class of fuzzy differential inclusions with resolvent operators in Banach spaces using $$(H(\cdot ,\cdot ),\eta )$$-monotone operators is introduced and studied. A continuous selection theorem and fixed point theory are used to establish the existence of solutions. Finally, as applications, we consider special cases of fuzzy differential inclusions with general A-monotone operators. Some examples are given to illustrate our results.
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