A class α and locally connected continua which can be ε-mapped onto a surface
On 1/2-homogeneous ANR spaces
On the LC1-spaces which are Cantor or arcwise homogeneous
A space X containing a Cantor set (an arc) is Cantor (arcwise) homogeneousiff for any two Cantor sets (arcs) A,B ⊂ X there is an autohomeomorphism h of X such that h(A)=B. It is proved that a continuum (an arcwise connected continuum) X such that either dim X=1 or is Cantor (arcwise) homogeneous iff X is a closed manifold of dimension at most 2.
On the uniqueness of the decomposition of finite-dimensional ANR-s into Cartesian products of at most l-dimensional spaces
A characterization of locally connected continua which are quasi-embeddable into
A homotopy extension theorem for fundamental sequences
On the decomposition of 2-dimensional ANR-s into a Cartesian product
Some theorems about the embeddability of ANR-sets into decomposition spaces of
Some theorems on the embeddability of ANR-spaces into Euclidean spaces
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