Fixed point theory research paper pure maths
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The special Issue is focused on latest achievements in fixed point theory and its applications. It reflects both state-of-the-art theoretical research and important recent advances in applications. This special issue will also focus on the iterative methods for finding the approximate solutions of various fixed point problems, equilibrium problems and optimization problems. The aim of this work is to establish some new fixed point theorems for generalized F -Suzuki-contraction mappings in complete b -metric spaces. Authors: Hossein Piri and Poom Kumam.
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Fixed point (mathematics)
Fixed-point theorem - Wikipedia
This thematic series is devoted to the latest achievements in fixed point theory, computation and applications. One of the most dynamic area of research of the last 50 years, fixed point theory plays a fundamental role in several theoretical and applied areas, such as nonlinear analysis, integral and differential equations and inclusions, dynamic systems theory, mathematics of fractals, mathematical economics game theory, equilibrium problems, optimization problems and mathematical modeling. Special attention will be paid to the most important theories developed by Professor Ioan A. Rus and the Cluj-Napoca Fixed Point Theory School: the Picard operator theory, the fixed point structure theory and other aspects of fixed point theory. A dislocated cone metric space over Banach algebra is introduced as a generalisation of a cone metric space over Banach algebra as well as a dislocated metric space. Citation: Fixed Point Theory and Applications Content type: Research.
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Metric fixed point theory: a brief retrospective
Metrics details. They represent selected thoughts on a career in research, largely devoted to metric fixed point theory, that has spanned over 50 years. In these remarks I will discuss how this paper emerged, as well as the early days of my research and selected topics that I have studied throughout the years. I was trained as a geometer. However, my very earliest research had a fixed point theory component.
In mathematics , a fixed point sometimes shortened to fixpoint , also known as an invariant point of a function is an element of the function's domain that is mapped to itself by the function. This means f f A set of fixed points is sometimes called a fixed set. For example, if f is defined on the real numbers by.
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