Method for establishing unique fixed point for self-mappings in modular ultrametric spaces using rational-type contractive conditions, involves applying fixed-point result to integral equations to demonstrate well-posedness
2024-11-10
专利权人BALAANANDHAN R (BALA-Individual)
申请日期2024-11-10
专利号IN202441086543-A
成果简介NOVELTY - The method involves applying fixed-point result to integral equations to demonstrate well-posedness. A broader application in mathematical fields is established by allowing fixed-point determination in a wider variety of spaces. A framework is provided for unique fixed points (UFPs) in self-mappings within the spaces. USE - Method for establishing a unique fixed point for self-mappings in modular ultrametric spaces using rational-type contractive conditions. ADVANTAGE - The method enables preventing requirement of assumption of spherical completeness by rational-type contraction. The method enables presenting a mathematical framework for solving fixed-point problems in modular ultra-metric spaces. The method enables employing rational-type contractions, thus removing restrictive assumption of spherical completeness, and broadening applicability of theory to integral equations and well-posedness. The method enables enhancing understanding and utilization of modular ultra-metric spaces in mathematical analysis. The method enables providing approaches for formulating and solving fixed-point problems. DETAILED DESCRIPTION - An INDEPENDENT CLAIM is included for a system for formulating fixed-point problems accurately in modular ultrametric spaces. DESCRIPTION OF DRAWING(S) - The drawing shows a schematic view of a design system.
IPC 分类号A01K-067/0275 ; A61B-005/00 ; A61K-009/51 ; A61P-013/00 ; H01L-023/495
国家印度
专业领域农业科学
语种英语
成果类型专利
文献类型科技成果
条目标识符http://119.78.100.226:8889/handle/3KE4DYBR/14588
专题中国科学院新疆生态与地理研究所
作者单位
BALAANANDHAN R (BALA-Individual)
推荐引用方式
GB/T 7714
MUNIRATHNAM M,VIGNESH D,ELUMALAI P,et al. Method for establishing unique fixed point for self-mappings in modular ultrametric spaces using rational-type contractive conditions, involves applying fixed-point result to integral equations to demonstrate well-posedness. IN202441086543-A[P]. 2024.
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