

A coincidence point theorem for multivalued mappings in probabilistic metric spaces is proved. The notion of a C-contraction is introduced and a fixed point theorem in probabilistic metric spaces is proved. A generalization of the notion of a C-contraction for multivalued mappings is given. Some random coincidence point theorem is obtained using Castaing's characteristic theorem.
| Engineering controlled terms: | Convergence of numerical methodsFunctionsMappingMathematical operatorsProbabilitySet theory |
|---|---|
| Engineering uncontrolled terms | Coincidence pointDistribution functionsMenger spaceMultivalued generalization |
| Engineering main heading: | Theorem proving |
Zikic-Dosenovic, T.; Faculty of Technology, University of Novi Sad, Bulevar Cara Lazara 1, Serbia;
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