AbstractA construction for the classifying spaces for branched coverings with branch set a codimension 2 submanifold is given by Brand (1978, 1980). Using this result as a first step we inductively construct universal branched coverings with branch set a stratified set. We also give some of the lower homotopy groups of the classifying spaces which correspond to branched coverings of spheres
The aim of this paper is to examine topological branched coverings which were introduced in [5]. The...
Many three dimensional manifolds are two-fold branched covers of the three dimen-sional sphere. Howe...
We provide new branched covering representations for bounded and/or non-com-pact 4-manifolds, which ...
AbstractA construction for the classifying spaces for branched coverings with branch set a codimensi...
In this paper, the study of k-fold branched coverings for which the branch set is a stratified set i...
AbstractIn this paper, we enumerate the equivalence classes of regular branched coverings of surface...
AbstractFrom some new Hurwitz like classification and existence theorems for branched coverings of s...
Izmestiev and Joswig described how to obtain a simplicial covering space (the partial unfolding) of ...
A canonical branched covering over each su‰ciently good simplicial complex is constructed. Its struc...
AbstractIn a study of surface branched coverings, one can ask naturally: In how many different ways ...
AbstractA well-known theorem of Alexander [1] says that every orientable surface is a branched cover...
AbstractA Weierstrass polynomial with multiple roots in certain points leads to a branched covering ...
Many three-dimensional manifolds are two-fold branched covers of the three-dimensional sphere. Howev...
AbstractThe class of all closed, orientable 3-manifolds is studied as the lattice of branched coveri...
A simple tiling on a sphere can be used to construct a tiling on a d-fold branched cover of the sphe...
The aim of this paper is to examine topological branched coverings which were introduced in [5]. The...
Many three dimensional manifolds are two-fold branched covers of the three dimen-sional sphere. Howe...
We provide new branched covering representations for bounded and/or non-com-pact 4-manifolds, which ...
AbstractA construction for the classifying spaces for branched coverings with branch set a codimensi...
In this paper, the study of k-fold branched coverings for which the branch set is a stratified set i...
AbstractIn this paper, we enumerate the equivalence classes of regular branched coverings of surface...
AbstractFrom some new Hurwitz like classification and existence theorems for branched coverings of s...
Izmestiev and Joswig described how to obtain a simplicial covering space (the partial unfolding) of ...
A canonical branched covering over each su‰ciently good simplicial complex is constructed. Its struc...
AbstractIn a study of surface branched coverings, one can ask naturally: In how many different ways ...
AbstractA well-known theorem of Alexander [1] says that every orientable surface is a branched cover...
AbstractA Weierstrass polynomial with multiple roots in certain points leads to a branched covering ...
Many three-dimensional manifolds are two-fold branched covers of the three-dimensional sphere. Howev...
AbstractThe class of all closed, orientable 3-manifolds is studied as the lattice of branched coveri...
A simple tiling on a sphere can be used to construct a tiling on a d-fold branched cover of the sphe...
The aim of this paper is to examine topological branched coverings which were introduced in [5]. The...
Many three dimensional manifolds are two-fold branched covers of the three dimen-sional sphere. Howe...
We provide new branched covering representations for bounded and/or non-com-pact 4-manifolds, which ...