Classical and Contemporary Perspectives on Fixed Point Theory and Its Multidisciplinary Applications

Deepak Bhawsar

Fixed Point, Banach Contraction, Brouwer Theorem, Applications, Equilibrium, Computational Mathematics

Fixed Point Theory stands as a cornerstone of modern mathematical analysis with diverse applications ranging from pure mathematics to applied sciences and economics. This paper explores the classical foundations of fixed point theorems including Banach, Brouwer, and Schauder results, while also highlighting contemporary developments and interdisciplinary applications. Emphasis is laid on mathematical modeling, algorithm design, and economic equilibrium problems. This study aims to provide a comprehensive overview and stimulate further research in fixed point-based methods across disciplines

Published Paper   E-Certificate

"Classical and Contemporary Perspectives on Fixed Point Theory and Its Multidisciplinary Applications", TIJER - TIJER - INTERNATIONAL RESEARCH JOURNAL (www.TIJER.org), ISSN:2349-9249, Vol.12, Issue 4, page no.b52-b53, April-2025, Available :https://tijer.org/TIJER/papers/TIJER2504147.pdf

Volume 12 Issue 4, April-2025

Pages : b52-b53

Paper Reg. ID: TIJER_157688

Published Paper Id: TIJER2504147

Downloads: 000277

Research Area: Mathematics All

Country: Chhindwara, Madhya Pradesh, India

Published Paper PDF: https://tijer.org/TIJER/papers/TIJER2504147

Published Paper URL: https://tijer.org/TIJER/viewpaperforall?paper=TIJER2504147

ISSN: 2349-9249 | IMPACT FACTOR: 8.57 Calculated By Google Scholar | ESTD YEAR: 2014

An International Scholarly Open Access Journal, Peer-Reviewed, Refereed Journal Impact Factor 8.57 Calculate by Google Scholar and Semantic Scholar | AI-Powered Research Tool, Multidisciplinary, Monthly, Multilanguage Journal Indexing in All Major Database & Metadata, Citation Generator

Publisher: TIJER (IJ Publication) Janvi Wave

This work is licensed under a Creative Commons Attribution 4.0 International License and The Open Definition