4 citations · 8 across the 3 of their papers we have counts for
3 papers
math.GT2012★ 2 cited
On Murayama's theorem on extensor properties of G-spaces of given orbit types
Sergei Ageev, Dušan Repovš
We develop a method of extending actions of compact transformation groups which is then applied to the problem of preservation of equivariant extensor property by passing to a subs…
math.GN2008★ 2 cited
Preserving -sets by Dranishnikov's resolution
S. M. Ageev, M. Cencelj, D. Repovš
We prove that Dranishnikov's -dimensional resolution is a UV-divider of Chigogidze's -dimensional resolution . This fact implies that $d_k^{…
math.GN2008★ 4 cited
On extending actions of groups
Sergei M. Ageev, Dušan Repovš
Problems of dense and closed extension of actions of compact transformation groups are solved. The method developed in the paper is applied to problems of extension of equivariant…