Springer, 2021. — 356 p. — (Forum for Interdisciplinary Mathematics). — ISBN 978-981-16-4895-3.
This book collects chapters on contemporary topics on metric fixed point theory and its applications in science, engineering, fractals, and behavioral sciences. Chapters contributed by renowned researchers from across the world, this book includes several useful tools and techniques for the development of skills and expertise in the area. The book presents the study of common fixed points in a generalized metric space and fixed point results with applications in various modular metric spaces. New insight into parametric metric spaces as well as study of variational inequalities and variational control problems have been included.
Basic Fixed Point Theorems in Metric Spaces
Study of Fixed Point Theorem and Infinite Systems of Integral Equations
Common Fixed Point Theorems and Applications in Intuitionistic Fuzzy Cone Metric Spaces
Modular Spaces and Fixed Points of Generalized Contractions
Fixed-Point Theorems in Generalized Modular Metric Spaces
On Some Fixed Point Results in Various Types of Modular Metric Spaces
On Parametric -Metric Space and Some Fixed Point Theorems
Some Extragradient Methods for Solving Variational Inequalities Using Bregman Projection and Fixed Point Techniques in Reflexive Banach Spaces
Common Solutions to Variational Inequality Problem via Parallel and Cyclic Hybrid Inertial CQ-Subgradient Extragradient Algorithms in (HSs)
On a New Class of Interval-Valued Variational Control Problems
Best Proximity Points for Multivalued Mappings Satisfying -Proximal Contractions with Applications
Coincidence Best Proximity Point Results via -Distance with Applications
Application of Fixed Point Iterative Methods to Construct Fractals and Anti-fractals
Nonexpansive Mappings, Their Extensions, and Generalizations in Banach Spaces
A Mathematical Model Using Fixed Point Theorem for Two-Choice Behavior of Rhesus Monkeys in a Noncontingent Environment