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They also established a fixed point theorem for such a mapping in b-metric spaces.
They showed a fixed point theorem and an ergodic theorem for such a mapping.
We discuss two methods that search for such a mapping Q.
We prove fixed point theorems for such a mapping without the convexity of the domain.
Indeed, he proved T-stability for such a mapping with respect to Picard, Kirk, Mann, and Ishikawa iterations.
Further we prove the uniqueness of a coupled fixed point for such a mapping in this setting.
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The sensory basis for such a map is a subject of major interest although it has only been investigated in a few species23.
We show that for such a map that fixes the origin the fixed point set on every level is the intersection of the ball with a linear subspace.
We give a brief overview of the scientific motivations for such a map, followed by a design outline of our 6-m custom telescope, an overview of our proposed bolometer array detector technology, and site considerations and scan strategy.
We give sufficient conditions for the existence and convergence of a best proximity point for such a map.
Alber and Guerre-Delabriere [1] defined weakly contractive maps on a Hilbert space and established a fixed point theorem for such a 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