[PDF] Top 20 Quadrupled fixed point in g-metric space with an application

... with G-metric spaces are those in ([2, 3, 4, 5, 6],[14] - ...establishing fixed point theorems in partially ordered complete G-metric spaces with a contractive condition which ... See full document

... the G-metric, we define a w-distance on a complete G- metric space, which is a generalization of the concept of the w-distance due to Kada, Suzuki and Takahashi ...complete ... See full document

... cone metric spaces is defined and then we establish some fixed point and common fixed point results in the set-up of cone metric ...an application, some invariant approximation results are ... See full document

... [16] introduced the notion of S-metric space which is a generalization of G-metric space [21] and D*-metric space [15] and proved fixed point theorems.. In this paper we introduce a ne[r] ... See full document

... of fixed point theory has been at the centre of vigorous activity and it has a wide range of applications in applied mathematics and ...of fixed point theory have executed by several ... See full document

... Sessa [7] introduced the concept of weakly commuting mappings as a generalization of commuting maps. This was further generalized by G,Jungck [8,9] in 1986 as compatible mappings. In 1996 Jungck and Rhoades [10] ... See full document

... common fixed point theorem for commuting map- pings,which generalizes the Banach Contraction ...some fixed point theorems in complete metric ...common fixed point theorem ... See full document

... some fixed point results for mapping satisfying sufficient conditions on complete G- metric space, also we showed that if the G-metric space X, G is symmetric, ... See full document

... D-metric space was introduced in 1992 by Dhage [2] as an attempt to generalize the existing metric space ...D-metric space, annulling the validity of the majority of results that ... See full document

... introduce g-approximative multivalued mappings to a partial metric ...fixed point results for g-approximative multivalued mappings satisfying generalized contractive conditions are obtained in ... See full document

... Fixed point theory is one of the most dynamic research subjects in nonlinear ...of application of it to the various disciplines, a number of authors have contributed to this theory with a number of ... See full document

... fixed point theorems in pseudo-metric ...an application of our results, we give a new existence theorem to the generalized nonlinear complementarity problem and a solution of differential inclusion in ... See full document

... generalize fixed point theorems a metric space, Gahler [2, 3] introduced the notion of 2-metric spaces while Dhage [1] initiated the notion of D - metric ...- metric ... See full document

... generalized metric spaces see 9, which are called G-metric spaces as generalization of metric space X, d, to develop and introduce a new fixed point theory for various ... See full document

... 2-metric space if, X is an arbitrary set, * is a continuous t-norm and M is a fuzzy set in X 4 x [0, ∞] satisfying the following conditions: for all x, y, z, w, u  X and t 1 , t 2 , t 3 , t 4 > ... See full document

... We say that is G-convergent to x ϵ X if lim n,m→+∞ G( , ) = 0, that is, for any ε > 0, there exists N ϵ N such that G( , ) < ε, for all n,m ≥ N. We call the limit of the sequence and write → or ... See full document

... 2013 Authors retain the copyrights of their papers, and all open access articles are distributed under the terms of the Creative Commons Attribution License.. 173.c[r] ... See full document

... Later, several authors established many fixed point results for self mappings in G-metric spaces under certain contractions. Then the following statements are equivalent[r] ... See full document

... fuzzy metric space. In 1988, Mariusz Grabiec [4] extended fixed point theorem of banach and eldestien to fuzzy metric spaces in the sense of Kramosil and Michalek ...fuzzy metric ... See full document

... a metric space (𝑋, 𝑑) and 𝑇: 𝐴 → 𝐵 be a non-self mapping. A point 𝑥 in 𝐴 for which 𝑑(𝑥, 𝑇𝑥) = 𝑑(𝐴, 𝐵) is called a best proximity point of ...proximity point becomes a fixed ... See full document