[PDF] Top 20 A fixed point theorem in modular metric spaces

... of modular space was introduced by Nakano [17] and was intensively developed by Koshi, Shimogaki, Yamamuro (see [14, 19]) and ...terested fixed point of modular ...of modular ... See full document

... valued metric spaces which is more general than well known metric spaces and also gave common fixed point theorems for maps satisfying generalized contraction ...of metric ... See full document

... a modular metric which is also a generalization of cone metric, is introduced and some of its topological properties are ...a fixed point theorem in this space is proved and ... See full document

... fixed point result and the completeness of metric spaces, the reader is advised to read ...fixed point of multivalued maps, see ...Caristi’s theorem in metric spaces with a ... See full document

... uniqueness theorem for contractive type mappings in fuzzy metric ...fixed point introduced by Berinde et ...fixed point theorems for metric ... See full document

... fixed point theorem in metric spaces. J. Fixed Point Theory ...M: Fixed point theory for cyclic Berinde operators. Fixed Point Theory 12, 419-428 ... See full document

... a fixed point theorem in a cone pentagonal metric ...Kannan’s theorem, and result of Jleli and Samet ...[9]. Theorem 3.1. Let (X , d) be a complete cone pentagonal metric ... See full document

... valued metric spaces form a special class of cone metric space, yet this idea is intended to define rational expressions which are not meaningful in cone metric spaces and thus many ... See full document

... The theorem that we are attempting to prove generalizes that Fisher [1] ,Nešić[2] , Popa [3]theorem using an implicit relations.. UNIQUENESS[r] ... See full document

... Here, we study the existence of the bounded solution of the functional equation (). Let B(Z) denote the set of all bounded real-valued functions on W and, for an arbitrary h ∈ B(Z), define h = sup x∈Z |h(x)|. Clearly, ... See full document

... complete metric (X, d), such that d(T x, T y) ≤ Ld(x, y) for each x, y ∈ X, where 0 ≤ L < ...unique fixed point. Further, since Banach’s fixed point theorem, because of its ... See full document

... S- metric space which is different from other space and proved fixed point theorems in S-metric ...- metric spaces which shows that S- metric space is different form other ... See full document

... Fixed point theory plays one of the important roles in nonlinear ...famous fixed point theorem for contractive mappings in complete metric ...b-metric spaces ... See full document

... Banach fixed point principle for general nonlinear contractions was established by Jacek Jachymski ...the fixed point theorems in probabilistic metric spaces for other ... See full document

... ν-generalized metric space (see Proposi- tions -). We extend Nadler’s fixed point theorem to ν-generalized metric spaces (see Theorem ...fixed point theorems (see ... See full document

... In 2011, T. Veerapandi and AJI. M Pillai in [35] , established some common fixed point the- orems for contraction and generalized contraction mapping in D ∗ -metric spaces. In the proves of ... See full document

... Theorem 2.1. Let (X, d) be a complete cone metric space and P a normal cone with normal constant M . Let T : X → X be an almost Jaggi contraction, for all x, y ∈ X where L ≥ 0 and α, β ∈ [0, 1) with α + β ... See full document

... of metric spaces that recovers a large class of topological spaces including standard metric spaces, b-metric spaces, dislocated metric spaces, and ... See full document

... Recently, Pata [] improved the Banach principle. Using the idea of Pata, we prove a fixed point theorem in modular spaces. Then we show how our results generalize old ones. Also, we prepare ... See full document

... ABSTRACT : In this paper we have proved the generalized fixed point theorem on complete N-Metric Space with the help of N-mappings.. This theorem generalizes and extends the result of[r] ... See full document