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We consider now multi-valued maps defined on a metric space.
This work is concerned with contractive maps defined on real Banach spaces.
We obtain a representation theorem for module maps defined on the algebra K(H) of compact operators.
Fixed point results can also be obtained for multivalued maps defined on a ball of and satisfying an intersection condition.
We establish an unbounded version of Stinespring's Theorem and a lifting result for Stinespring representations of completely positive modular maps defined on the space of all compact operators.
This leads us to a new view of rational functions and maps defined on arbitrary constructible subsets of complex affine spaces.
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Let T be a family of self-maps defined on C such that any map in T is ρ-nonexpansive.
Let and be self-maps defined on ; the following inequality was considered in the study of common fixed points theorems Rhoades [5], Chang [7]: (1.5).
Let ρ ∈ ℜ and C be a ρ-closed nonempty subset of L p. Let T be a family of self-maps defined on C.
Let T be a family of commuting self-maps defined on K such that any map in T is strongly ρ-continuous R-map.
Let T be a family of self-maps defined on K such that any map in T is strongly ρ-continuous R-map.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com