V. Todorov

activity

20082023

most citedGeneralized Cantor manifolds and homogeneity

3 citations · 8 across the 4 of their papers we have counts for

collaborators

Showing 2012Show all

2 papers · 1 filter

math.GN2012

Alexandroff Manifolds and Homogeneous Continua

Alexandre Karassev, Vladimir Todorov, Vesko Valov

We prove the following result announced in Todorov and Valov: Any homogeneous, metric $A N R$ -continuum is a $V_{G}^{n}$ -continuum provided $dim_{G} X = n \geq 1$ and $H ˇ^{n} (X; G) \neq = 0$ …

math.GN2012★ 3 cited

Generalized Cantor manifolds and indecomposable continua

V. Todorov, V. Valov

We review results concerning homogeneous compacta and discuss some open questions. It is established that indecomposable continua are Alexandroff (resp., Mazurkiewicz, or strong Ca…