[PDF] Top 20 Fixed point theorems for generalized weakly contractive mappings in quasi-metric space

... metric space). In [9] Binayak Choudhury proposed the definition of generalized altering distance ...common fixed point for two self-mapping satisfying a contractive inequality ... See full document

... of generalized weakly contractive mappings in metric spaces and prove the existence and uniqueness of fixed point for such mappings, and we obtain a coupled fixed ... See full document

... C, C, C } (2.10) for all B, C ∈ with non negative real numbers ℎ b ∈ {1,2,3,4,5,6 satisfying max{ℎ & + ℎ ' + 3ℎ a + ℎ j + 3ℎ k , ℎ & + ℎ ` + ℎ a + ℎ k } ≺ 1 Then has a unique fixed point Q ∈ and we ... See full document

... coincidence point). In this article we form a new generalized contractive condition and give some common fixed point theorems for compatible ... See full document

... result in this direction was given by Ran and Reurings 22, Theorem 2.1 who presented its applications to matrix equation. Subsequently, Nieto and Rod´riguez-L ´opez 18 extended the result of Ran and Reurings 22 for ... See full document

... Theorem 1.1. [15] Let (X,≼) be a partially ordered set such that every pair , has an upper and lower bound. Let d be a metric on X such that (X, d) is a complete metric space. Let : → be a continuous ... See full document

... and fixed point theorems for mappings satisfying generalized weakly contractive conditions on the setting of ordered gauge ...Presented theorems extend and ... See full document

... The fixed point theory has several applications in many fields of science and engineering ...complete Metric space, which states that, “A contraction mapping has a unique fixed ... See full document

... that weakly contractive mapping defined on a Hilbert space is a Picard ...Hilbert space is replaced by a complete metric ...[35] generalized the weak contractive condition ... See full document

... fixed point theorem for fuzzy contraction mappings in left K-sequentially complete quasi-pseudo-metric ...a generalized contractive-type condition involving fuzzy mappings ... See full document

... fuzzy metric space ([7] ...fuzzy metric space and Park ...this space. Also, Park and Kim [11] proved common fixed point theorem for self maps in intuitionistic fuzzy ... See full document

... was generalized by Singh and Pant [6] by introducing commuting mappings in probabilistic metric ...of generalized R- weakly commuting mappings in non- Archimedean probabilistic ... See full document

... and g-contractive type fuzzy mappings and prove common fixed point theorems for sequences of fuzzy mappings on a complete metric linear space.. we define g-contractive.[r] ... See full document

... Nieto, JJ, Rodríguez-López, R: Contractive mapping theorems in partially ordered sets and applications to ordinary differential equations.[r] ... See full document

... Fixed point theorems, involving four self-maps, began with the assumption that all of the maps are ...pairwise weakly commuting. Jungck generalized the notion of weak commutativity to ... See full document

... The fixed point theory has several applications in many fields of science and engineering field ...complete Metric space, which states that , “ A contraction has a unique fixed ... See full document

... By assumption, (X , d) is bicomplete, hence (X , d s ) is complete. Moreover, since E and RE are join closed, we conclude by Theorem 2.14 that T, R and S have a unique common fixed point. Theorem 3.3. Let ... See full document

... In this section, we note that some existing fixed-point results in the context of G-metric spaces are consequences of our main theorems. For the sake of completeness, we recollect some basic ... See full document

... b-metric space was introduced by Bakhtin ...actions generalized the b-metric spaces(see [2], [3], ...basic fixed point theo- rems for self-map with contractive condition ... See full document

... and generalized on many settings. One of the generalizations is a weakly contractive ...a metric space. A mapping f : X → X is said to be weakly contractive provided ... See full document