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The properties of such mappings are illustrated using a mapping between models used in the development of web-based, business systems.
Note that for the first time the study of such mappings which are close to diagonal mapping was suggested by Rudin in [2].
In this paper, we define nonexpansive-type and contractive-type multivalued maps in modular function spaces, investigate the existence of fixed points of such mappings, and prove similar results found in [17].
Despite the efficacy of such mappings in demonstrating unjust distributions of waste, critics argue that they do not capture the complicated processes behind this spatial phenomenon.
This motivates and helps identify a set of benchmarks against which approaches to the definition and tooling of such mappings can be judged.
It is not simply a matter of the echoes between characters and situations in Chaudhuri's novel on the one hand and Joyce's and the Odyssey on the other, or of the symbolic and metaphorical correspondences between the works, however engaging the investigation of such mappings may be.
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It is followed by the proof of existence and uniqueness of fixed points for such mappings.
We investigate the existence of fixed points for such mappings.
Then, using an iterative procedure, we prove the existence of coincidence points for such mappings.
Moreover, they proved the existence of fixed points for such mappings on complete metric spaces.
We study the existence, uniqueness, and iterative approximations of fixed points for such mappings.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com