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Gregus type fixed point results for tangential mappings satisfying contractive condition in fuzzy metric spaces

机译:模糊度量空间中满足收缩条件的切向映射的Gregus型不动点结果

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In this paper, we define the tangential property for a pair of set valued and single valued mappings in fuzzy metric spaces and using this new notion we prove some coupled coincidence and common fixed point theorems for hybrid pair of mappings without appeal to the completeness of the underlying space. Our results generalize, unify and extend the results of A.Djoudi ,A.Alioche , J. Math. Anal. Appl. 329(2007),31-45], Parin et.al, chaipunya et.al Advances in Difference Equations 2012,2012:83, W.Sintunavarat and P.Kumam, Int.J.Math. and Math Sci. Vol.2011, Article ID 923458, 12pages,Pathak and Shahazad (Bull. Belg .Math Soc. Simon Stevin 16,277-288,2009) and several known fixed point results.
机译:在本文中,我们为模糊度量空间中的一对集值映射和单值映射定义了切向性质,并使用这一新概念证明了混合映射对的一些耦合重合点和公共不动点定理,而又不影响映射的完整性。基础空间。我们的结果将A.Djoudi,A.Alioche和J.Math的结果进行概括,统一和扩展。肛门应用329(2007),31-45],Parin等人,chaipunya等人,差分方程的进展2012,2012:83,W.Sintunavarat和P.Kumam,Int.J.Math。和数学科学。第2011卷,文章ID 923458,第12页,Pathak和Shahazad(Bull。Belg.Math Soc.Simon Stevin 16,277-288,2009)和一些已知的定点结果。

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