Computational Fixed Points and Applications

KMUTT-FIXED POINT THEORY AND APPLICATIONS RESEARCH GROUP

It is indispensable that the fixed point theory in the metric space has a crucial role in nonlinear analysis and has wide application potential in almost all quantitive sciences. In the last fifty years, discussing the existence and uniqueness of a fixed point of single and multivalued operators in various spaces  has attracted the attention of several researchers of nonlinear analysis.  Nonlinear analysis deals with solving nonlinear problems in many areas of theoretic disciplines and in industry. Fixed-point theory is an important branch of nonlinear analysis, to investigate the conditions under which single-valued or multivalued mappings have solutions. Fixed-point techniques have been applied in diverse fields such as physics, biology, chemistry, economics, engineering, and game theory.

The motivation behind this interest is the enormous potential applications of this theory to various braces of mathematics as well as the other quantitive sciences, such as engineering, chemistry, biology, economics, computer science, and other sciences.

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Thai LaTeX and MATLAB

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Renewable Energy Research Centre (RERC)

International Research Lab

TaCS - Center of Excellence

Center of Excellence in Theoretical & Computational Science (TaCS-CoE)

WG-ANA

Working Group on Applied Nonlinear Analysis

NCAO-Research Center

NONLINEAR CONVEX ANALYSIS AND OPTIMIZATION Research Center

ACFPTO2020

The 11th Asian Conference on Fixed Point Theory and Optimization (ACFPTO2020), July 15-18, 2020 at Pattaya, Thailand

IWANA2019

International Workshop on Applied Nonlinear Analysis (IWANA 2019), September 12-14, 2019, Bangsaen, Chonburi, Thailand

Michael Ruzhansky

Michael Ruzhansky, Senior Full Professor of Mathematics, Ghent University, and Professor of Mathematics, Queen Mary University of London

Scholarly Open Access

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