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Abstract
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In this paper, we study a new class of non-hybrid single-valued fractional boundary
value problems equipped with integro-non-hybrid-multiterm-multipoint-multistrip
conditions and a fully hybrid integro-multi-valued fractional boundary value problem
by some new methods including the Kuratowski measures based on Sadovskii’s
theorem, Krasnoselskii–Zabreiko criterion, and Dhage’s technique. We generalize the
Gronwall inequality in relation to a non-hybrid single-valued fractional boundary
value problem, and then we investigate the stability notions in two versions. To
examine the correctness of the results, we provide some examples.
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