using the fixed point theorem in a‎ ‎cone‎, ‎the existence and multiplicity of radial convex solutions of‎ ‎singular system of monge-amp`{e}re equations are established‎.‎

In this paper is introduced a new type of generalization of metric spaces called $S_b$ metric space. For this new kind of spaces it has been proved a common fixed point theorem for four mappings which satisfy generalized contractive condition. We also present example to confirm our theorem.

In this paper we prove a unique common coupled fixed point theorem for two pairs of $w$-compatible mappings in $S_b$-metric spaces satisfying a contrctive type condition. We furnish an example to support our main theorem. We also give a corollary for Junck type maps.

The purpose of this paper is to establish fixed point results for a single mapping in a partially ordered modular metric space, and to prove a common fixed point theorem for two self-maps satisfying some weak contractive inequalities.

The asynchronous automaton associated with a Boolean network f : {0, 1} → {0, 1} is considered in many applications. It is the finite deterministic automaton with set of states {0, 1}, alphabet {1, . . . , n}, where the action of letter i on a state x consists in either switching the ith component if fi(x) 6= xi or doing nothing otherwise. This action is extended to words in the natural way. We...

I am a 22 yr old female grad student with fibromyalgia. I was officially diagnosed about 2 years ago, but have had it my whole life. I cannot find any record of children having it. I have seen lots of ads online for things to "cure" it but they are probably scams. I am struggling with how to deal with my illness. I am always tired, very depressed and anxious, ache, migraines, am very tense, res...

Abstract We give an if-and-only-if condition on five-point metric spaces that admit isometric embeddings into complete nonnegatively curved Riemannian manifolds.

In this paper, a common fixed point theorem for $psi$-weakly commuting maps in L-fuzzy metric spaces is proved.