4 citations · 11 across the 17 of their papers we have counts for
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math.GN2009
Linear operators with compact supports, probability measures and Milyutin maps
Vesko Valov
The notion of a regular operator with compact supports between function spaces is introduced. On that base we obtain a characterization of absolute extensors for zero-dimensional s…
math.GN2009★ 1 cited
Mazurkiewicz manifolds and homogeneity
P. Krupski, V. Valov
It is proved that no region of a homogeneous locally compact, locally connected metric space can be cut by an -subset of a "smaller" dimension. The result applies to different…
math.GN2009
Parametric Bing and Krasinkiewicz maps: revisited
Vesko Valov
Let be a complete metric -space such that for any metric compactum the function space contains a dense set of Bing (resp., Krasinkiewicz) maps. It is shown th…