A set Q is a faithful homogeneous space over a commutative group iff there is a family S of mappings such that (Q,S) is a TST-space
AbstractWhen the space C(X) of continuous real-valued functions on X has the uniform topology, the s...
The paper under review is a survey on quasigroup methods in the theory of homogeneous spaces essenti...
AbstractA quasi-affine homogeneous space under a (complex) reductive group is called a model homogen...
The aim of this paper is to study the characterizations of TS- spaces in general topology
A topological space X is said to be homogeneous if for every two points p and q in X there exists a ...
The notion of a TST-space is introduced and its connection with a parallelogram space is given. The ...
We prove the existence of strongly tame sets in affine algebraic homogenenous spaces of linear algeb...
AbstractRelations between rational L-S type invariants for homogeneous spaces aregiven. If G and H a...
Let G denote a compact group and B a homogeneous Banach space of pseudomeasures over G (B is left tr...
summary:We consider the spaces called $Seq(u_t)$, constructed on the set $Seq$ of all finite sequenc...
Ph.D.MathematicsUniversity of Michigan, Horace H. Rackham School of Graduate Studieshttp://deepblue....
The symplectic group is embedded in the rotation group and the quotient set equipped with the identi...
be a family of subspaces of a metric space X.ThespaceX is if any isometry between two subspaces in...
Let G be a group of homeomorphisms on a homogeneous space X , which contains all translations on X a...
In this paper, we continue the study of s-topological and irresolute-topological groups. We define s...
AbstractWhen the space C(X) of continuous real-valued functions on X has the uniform topology, the s...
The paper under review is a survey on quasigroup methods in the theory of homogeneous spaces essenti...
AbstractA quasi-affine homogeneous space under a (complex) reductive group is called a model homogen...
The aim of this paper is to study the characterizations of TS- spaces in general topology
A topological space X is said to be homogeneous if for every two points p and q in X there exists a ...
The notion of a TST-space is introduced and its connection with a parallelogram space is given. The ...
We prove the existence of strongly tame sets in affine algebraic homogenenous spaces of linear algeb...
AbstractRelations between rational L-S type invariants for homogeneous spaces aregiven. If G and H a...
Let G denote a compact group and B a homogeneous Banach space of pseudomeasures over G (B is left tr...
summary:We consider the spaces called $Seq(u_t)$, constructed on the set $Seq$ of all finite sequenc...
Ph.D.MathematicsUniversity of Michigan, Horace H. Rackham School of Graduate Studieshttp://deepblue....
The symplectic group is embedded in the rotation group and the quotient set equipped with the identi...
be a family of subspaces of a metric space X.ThespaceX is if any isometry between two subspaces in...
Let G be a group of homeomorphisms on a homogeneous space X , which contains all translations on X a...
In this paper, we continue the study of s-topological and irresolute-topological groups. We define s...
AbstractWhen the space C(X) of continuous real-valued functions on X has the uniform topology, the s...
The paper under review is a survey on quasigroup methods in the theory of homogeneous spaces essenti...
AbstractA quasi-affine homogeneous space under a (complex) reductive group is called a model homogen...