SOME FIXED POINT THEOREMS IN DISLOCATED QUASI ULTRAMETRIC SPACES USING DIFFERENT CONTRACTIONS

Radhakrishnan, B.; Uma, J.; Donganont, S.; Park, C.

doi:10.30546/2219-1259.16.2.2025.214

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SOME FIXED POINT THEOREMS IN DISLOCATED QUASI ULTRAMETRIC SPACES USING DIFFERENT CONTRACTIONS

Radhakrishnan, B.;
Uma, J.;
Donganont, S.;
Park, C.

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초록

. This paper generalizes fixed point results in non-traditional metric spaces by introducing dislocated quasi-ultrametric spaces (dq-ultrametric spaces). It establishes fixed point existence and uniqueness using specific contractions, explores implications for integral equations, and expands upon prior findings. Key results are illustrated with examples, broadening the ultrametric framework's applicability.

키워드

contraction mapping; Cauchy sequence; dq-metric space; fixed points; ultrametric space; MAPPINGS

제목: SOME FIXED POINT THEOREMS IN DISLOCATED QUASI ULTRAMETRIC SPACES USING DIFFERENT CONTRACTIONS

저자: Radhakrishnan, B.; Uma, J.; Donganont, S.; Park, C.

DOI: 10.30546/2219-1259.16.2.2025.214

발행일: 2025-00

유형: Article

저널명: TWMS JOURNAL OF PURE AND APPLIED MATHEMATICS

권: 16

호: 2

페이지: 214 ~ 232