WOS: 000460588200014In this paper, we extend some results of Borel's localization theorems to actions of finite dimensional compact abelian groups which are extensions of a p-group by finite dimensional compact connected abelian groups.Cukurova UniversityCukurova University [FDK-2015-4570]This study was financially supported by Cukurova University with the project number of FDK-2015-4570
Abstract. Consider the following property of a topological group G: every continuous affine G-action...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We conjecture that every finite group C acting on a contractible CW-complex X of dimension 2 has at ...
In this paper, we extend some results of Borel’s localization theorems to actions of finite dimensio...
The localization theorem is known for compact G-spaces, where G is a compact Lie group. In this stud...
TEZ11337Tez (Doktora) -- Çukurova Üniversitesi, Adana, 2018.Kaynakça (s. 75-77) var.vi, 79 s. : tabl...
AbstractWe show that for any abelian topological group G and arbitrary diffused submeasure μ, every ...
Abstract. We show that for any abelian topological group G and arbitrary diffused submeasure µ, ever...
AbstractA fixed point property for linear actions of locally compact groups is presented. It is show...
AbstractIt is shown that a compact abelian group of continuous self maps of the two dimensional Eucl...
AbstractRecent work on localization of groups with respect to maps raised some yet unsettled questio...
The aim for the present paper is to study the theory of P-Localization of a group in a category C su...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
Abstract. Consider the following property of a topological group G: every continuous affine G-action...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We conjecture that every finite group C acting on a contractible CW-complex X of dimension 2 has at ...
In this paper, we extend some results of Borel’s localization theorems to actions of finite dimensio...
The localization theorem is known for compact G-spaces, where G is a compact Lie group. In this stud...
TEZ11337Tez (Doktora) -- Çukurova Üniversitesi, Adana, 2018.Kaynakça (s. 75-77) var.vi, 79 s. : tabl...
AbstractWe show that for any abelian topological group G and arbitrary diffused submeasure μ, every ...
Abstract. We show that for any abelian topological group G and arbitrary diffused submeasure µ, ever...
AbstractA fixed point property for linear actions of locally compact groups is presented. It is show...
AbstractIt is shown that a compact abelian group of continuous self maps of the two dimensional Eucl...
AbstractRecent work on localization of groups with respect to maps raised some yet unsettled questio...
The aim for the present paper is to study the theory of P-Localization of a group in a category C su...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
Abstract. Consider the following property of a topological group G: every continuous affine G-action...
We prove that if $F$ is a finitely generated abelian group of orientation preserving $C^1$ diffeomor...
We conjecture that every finite group C acting on a contractible CW-complex X of dimension 2 has at ...