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Recent Advances on Quasi-Metric Spaces

Metric fixed-point theory lies in the intersection of three main subjects: topology, functional analysis, and applied mathematics. The first fixed-point theorem, also known as contraction mapping principle, was abstracted by Banach from the papers of Liouville and Picard, in which certain differenti...

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Enregistré dans:
Format: Online
Langue:anglais
Publié: MDPI - Multidisciplinary Digital Publishing Institute 2021
Sujets:
b-metric
Banach fixed point theorem
Caristi fixed point theorem
homotopy
M-metric
M-Pompeiu–Hausdorff type metric
multivalued mapping
fixed point
quasi metric space
altering distance function
(ψ, ϕ)-quasi contraction.
pata type contraction
Suzuki type contraction
C-condition
orbital admissible mapping
non-Archimedean quasi modular metric space
θ-contraction
Suzuki contraction
simulation contraction
R-function
simulation function
manageable function
contractivity condition
binary relation
quasi-metric space
left K-complete
α–ψ-contractive mapping
asymptotic stability
differential and riemann-liouville fractional differential neutral systems
linear matrix inequality
thema EDItEUR::G Reference, Information and Interdisciplinary subjects::GP Research and information: general
thema EDItEUR::P Mathematics and Science
Accès en ligne:ONIX_20210501_9783039288816_332
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