M. Egwe

most citedA Fixed Point Theorem On Fuzzy Locally Convex Spaces

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.DS2021

Groupoid approach to the dynamical system of commutative von Neumann Algebras

N. O. Okeke, M. E. Egwe

The automorphism group $A u t (X, μ)$ of a compact, complete metric space $X$ with a Radon measure $μ$ is a subgroup of $U (L^{2} (X, μ))$ -the unitary group of operators on $L^2(X…

math.GM2021★ 1 cited

A Fixed Point Theorem On Fuzzy Locally Convex Spaces

M. E. Egwe, R. A. Oyewo

Let $X$ be a linear space over a field $K$ and $(X, ρ, *)$ a fuzzy seminorm space where $(ρ, *)$ a fuzzy seminorm with $*$ a continuous $t$ -norm. We give a fixed point the…

math.OA2021

Groupoid Characterization of Locally Convex Partial $^{*}$ -Algebras

N. O. Okeke, M. E. Egwe

Given a locally convex space $(A, τ)$ with a Hausdorff locally convex topology $τ$ such that the following maps are continuous; $u \mapsto u^{*}$ for all $u \in A$ …

math.FA2021

Cohomogeneity One Groupoid Analysis of the Dynamical System of Rings of Continuous Functions

N. O. Okeke, M. E. Egwe

Using the group $G (1)$ of invertible elements and the maximal ideals $m_{x}$ of the commutative algebra $C (X)$ of real-valued functions on a compact regular space $X$ , we…

Groupoid approach to the dynamical system of commutative von Neumann Algebras

A Fixed Point Theorem On Fuzzy Locally Convex Spaces

Groupoid Characterization of Locally Convex Partial ∗-Algebras

Cohomogeneity One Groupoid Analysis of the Dynamical System of Rings of Continuous Functions

Groupoid Characterization of Locally Convex Partial $^{*}$ -Algebras