On random coincidence and fixed points for a pair of multivalued and single-valued mappings
Let ( ) be a Computer Cooling Fan Polish space, the family of all nonempty closed and bounded subsets of , and ( ) a measurable space.A pair of a hybrid measurable mappings and , satisfying the inequality (1.2), are introduced and investigated.It is proved that if is complete, , are continuous for all , , are measurable for all , and for each , the