
In this paper, we consider rational type $F$-contraction for multivalued integral type mapping on a complete metric space. Using Wardowski’s technique, we establish the existence of a fixed point of the multivalued integral type mapping, if this mapping or the $F$-contraction is continuous. In the end, we give an example which shows that our result is the best.
\(F\)-contraction of rational type, $f$-contraction of rational type, Fixed-point theorems, fixed point, Fixed-point and coincidence theorems (topological aspects), complete metric space, multivalued mapping, QA1-939, Mathematics
\(F\)-contraction of rational type, $f$-contraction of rational type, Fixed-point theorems, fixed point, Fixed-point and coincidence theorems (topological aspects), complete metric space, multivalued mapping, QA1-939, Mathematics
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