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EDELSTEIN-SUZUKI-TYPE RESULTS FOR SELF-MAPPINGS IN VARIOUS ABSTRACT SPACES WITH APPLICATION TO FUNCTIONAL EQUATIONS 被引量：1

EDELSTEIN-SUZUKI-TYPE RESULTS FOR SELF-MAPPINGS IN VARIOUS ABSTRACT SPACES WITH APPLICATION TO FUNCTIONAL EQUATIONS
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摘要 The fixed point theory provides a sound basis for studying many problems in pure and applied sciences. In this paper, we use the notions of sequential compactness and completeness to prove Eldeisten-Suzuki-type fixed point results for self-mappings in various abstract spaces. We apply our results to get a bounded solution of a functional equation arising in dynamic programming. The fixed point theory provides a sound basis for studying many problems in pure and applied sciences. In this paper, we use the notions of sequential compactness and completeness to prove Eldeisten-Suzuki-type fixed point results for self-mappings in various abstract spaces. We apply our results to get a bounded solution of a functional equation arising in dynamic programming.
作者 Stojan RADENOVIC Peyman SALIMI Calogero VETRO Tatjana DOSENOVIC
机构地区 Faculty of Mathematics and Information Technology Teacher Education Young Researchers and Elite Club Universitd degli Studi di Palermo Faculty of Technology
出处 《Acta Mathematica Scientia》 SCIE CSCD 2016年第1期94-110,共17页 数学物理学报（B辑英文版）
基金 supported by Università degli Studi di Palermo,Local University Project R.S.ex 60% supported by MNTRRS-174009
关键词 G-metric space G-cone metric space quasi-metric space fixed point Edel-stein＇s theorem Suzuki＇s theorem. G-metric space G-cone metric space quasi-metric space fixed point Edel-stein＇s theorem Suzuki＇s theorem.
分类号 O175.15 [理学—基础数学] G301 [文化科学]
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Acta Mathematica Scientia
2016年 第1期

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