«g regular»
۲۰٬۱۱۴ نتیجهOn a best proximity point theorems for (α,d_G)-regular contractive type mappings in G-metric spaces
We consider the G-metric space with including the P-property which are introduced by Z. Mustafa and B. Sims (Nonlinear Convex Anal. 7 (2006) 289-297) and presented by B. Samet and et al. in a metric space (Nonlinear Anal. 4 (75) (2012) 2154-2165) respectively. In the present work
Extensions of Regular Rings
Let $R$ be an associative ring with identity. An element $x in R$ is called $mathbb{Z}G$-regular (resp. strongly $mathbb{Z}G$-regular) if there exist $g in G$, $n in mathbb{Z}$ and $r in R$ such that $x^{ng}=x^{ng}rx^{ng}$ (resp. $x^{ng}=x^{(n+1)g}$). A ring $R$ is called $mathbb
extensions of regular rings
let $r$ be an associative ring with identity. an element $x in r$ is called $mathbb{z}g$-regular (resp. strongly $mathbb{z}g$-regular) if there exist $g in g$, $n in mathbb{z}$ and $r in r$ such that $x^{ng}=x^{ng}rx^{ng}$ (resp. $x^{ng}=x^{(n+1)g}$). a ring $r$ is called $mathbb
Characterization of G-regularity for Super-brownian Motion and Consequences for Parabolic Partial Differential Equations
We give a characterization of G-regularity for super-Brownian motion and the Brownian snake. More precisely, we define a capacity on E = (0,∞)×R, which is not invariant by translation. We then prove that the hitting probability of a Borel set A ⊂ E for the graph of the Brownian s
P . Sundaram , M . Sheik John , O . Ravi and R . Latha ON ĝ - REGULAR AND ĝ - NORMAL SPACES
The concept of ĝ-closed sets [10] (= ω-closed sets [8]) was introduced by Veerakumar [10] (Sheik John [8]). The aim of this paper is to introduce and characterize ĝ-regular spaces and ĝ-normal spaces via the concept of ĝ-closed sets.
Some results on g-regular and g-normal spaces
In this paper, map theorem and topological sum theorem on g-regular (resp. g-normal) spaces are given respectively, and their properties are discussed. In addition, Urysohn’s Lemma on g-normal spaces is proved.
G-Injective Envelope of Separable G-C*-algebras
Argerami and Farenick have found conditions for the injective envelope of a separable C∗-algebra to be a von Neumann algebra. In this paper, we introduce an equivalent version of this result by finding conditions for the G-injective envelope of a separable G-C∗-algebra A to be a
On g-regularity and g-normality in Fuzzy Soft Topological Spaces
The main aim of this work is to introduce and study the notions generalized regularity, normality, symmetric in fuzzy soft topological spaces via closed sets. Investigating some their basic properties. Many related theorems relations these are presented. Moreover, hereditary prop
Algorithmic Aspects of Regular Graph Covers
A graph G covers a graph H if there exists a locally bijective homomorphism from G to H. We deal with regular covers where this homomorphism is prescribed by the action of a semiregular subgroup of Aut(G). We study computational aspects of regular covers that have not been addres
On $\mathbb{Z}G$-clean rings
Let $R$ be an associative ring with unity. An element $x \in R$ is called $\mathbb{Z}G$-clean if $x=e+r$, where $e$ is an idempotent and $r$ is a $\mathbb{Z}G$-regular element in $R$. A ring $R$ is called $\mathbb{Z}G$-clean if every element of $R$ is $\mathbb{Z}G$-clean. In this