[PDF] Top 20 Fixed points of multivalued contraction mappings in modular metric spaces

... for multivalued Lips- chitzian mappings defined on some subsets of modular metric ...spaces. Modular metric spaces were introduced in [, ...of modular ... See full document

... a modular metric on an arbitrary set and the corresponding modular spaces, generalizing classical modulars over linear spaces like Orlicz spaces, have been recently ...fixed ... See full document

... Banach Contraction Mapping Principle appeared in explicit form in Banach ’ s thesis in 1922 ...Banach contraction principle has been extended in many different directions, see ...of modular ... See full document

... of modular spaces, as a generalization of metric spaces, was introduced by Nakano [17] and was intensively developed by Koshi and Shimogaki [11], Yamamuro [22] and ...the modular. ... See full document

... of modular space was introduced by Nakano [20] and was intensively developed by Koshi, Shimogaki, Yamamuro (see [18, 21]) and ...in fixed point of modular ...of modular metric space ... See full document

... for multivalued contraction mappings in D-metric spaces, and in [5] he has proved some com- mon fixed-point theorems for coincidentally commuting single-valued map- pings in ... See full document

... of mappings. Meir-Keeler contraction has many generalizations in the area studied by some scholars ...partial metric space [], called a metric-like ...partial metric space, ... See full document

... In this paper, we establish a full statement of ´Ciri´c’s fixed point theorem in the setting of cone metric spaces. More exactly, we obtain a priori and a posteriori error estimates for approximating fixed ... See full document

... metric spaces. Kramosil and Michalek [] introduced the notion of fuzzy metric space by using continuous t-norms, which gen- eralizes the concept of probabilistic metric space to fuzzy ... See full document

... related mappings has played a fundamental role in many aspects of nonlinear functional analysis for many ...in metric spaces and CAT0 spaces where the authors attend to the Bruhat-Tits ... See full document

... in metric spaces which they connected to the existence of fixed point of single and multivalued maps see also ...σ-finite modular function. A function p : L ρ × L ρ → 0, ∞ is called ... See full document

... the metric spaces are the so-called quasi-metric spaces in which the commutativity condition does not hold in ...G-metric spaces introduced by Mustafa and Sims [] and ... See full document

... a modular metric on an arbitrary set and the corresponding modular spaces, generalizing classical modulars over linear spaces like Orlicz spaces, were recently ...fixed ... See full document

... the metric space (X, d) implies ...complete metric space, α : X × X → [, ∞ ) and T : X → Cl(X) be a w α -contraction ...α-complete metric space and ... See full document

... of fixed points for multivalued contractions and nonexpansive mappings using the Hausdorff metric was initiated by Markin [2] (see also ...rich fixed point theory for such maps ... See full document

... single-valued mappings in a metric space endowed with a partial ordering have been widely ...Banach contraction principle for multivalued mappings to metric spaces, Nadler ... See full document

... partial metric space and obtained a Banach-type fixed point theorem on complete partial metric ...single-valued mappings in partial metric ...for multivalued map- pings in partial ... See full document

... of metric spaces expressed the most important role to many fields both in pure and applied science such as biology, medicine, physics and computer ...a metric space have been proposed by some ... See full document

... The aim of this paper is to present two new coupled fixed point theorems for two multi- valued mappings in the fuzzy metric space. The idea of the present paper originates from the study of an analogous ... See full document

... a metric space X is said to be uniquely proximinal if each point x ∈ X has a unique nearest point in ...convex metric space X is said to have property (C) if every decreasing sequence of nonempty bounded ... See full document