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Multivalued generalized graphic θ-contraction on directed graphs and application to mixed volterra-fredholm integral inclusion equationsPublished in Taylor and Francis Ltd.
2020
The purpose of the present work is to introduce a generalized graphic θ-contraction conditions on a family of mappings defined on subsets of a metric space endowed with a set-transitive directed graph, and discuss common fixed point results without considering any kind of commutativity and continuity of the family of mappings. Useful examples illustrate the applicability and effectiveness of the given notions and results. We apply our result to the problem of existence of solutions of a pair of mixed Volterra-Fredholm integral inclusion equations followed by a numerical example. © 2020 NISC (Pty) Ltd.
Topics: Coincidence point (57)%57% related to the paper, Directed graph (55)%55% related to the paper and Metric space (55)%55% related to the paper
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About the journal
| Journal | Data powered by TypesetQuaestiones Mathematicae |
|---|---|
| Publisher | Data powered by TypesetTaylor and Francis Ltd. |
| ISSN | 16073606 |
Authors (1)
Hemant Kumar Nashine- Tripled fixed point results via a measure of noncompactness with applications
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