AbstractIn this paper the authors study generic covers of C2 branched over {xn+ym}=0 s.t. the total space is a normal analytic surface.They found a complete description of the monodromy of the cover in terms of the monodromy graphs and an almost complete description of the local fundamental groups in case (n,m)=1.For the general case, they give explicit descriptions of base changes in terms of monodromy graphs; they describe completely the embedded resolution graphs in the case n|m. Via these base changes every cover is a quotient of such a cover
A canonical branched covering over each su‰ciently good simplicial complex is constructed. Its struc...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...
We study branched covers of S2, i.e. meromorphic functions on Riemann surfaces, u
AbstractIn this paper the authors study generic covers of C2 branched over {xn+ym}=0 s.t. the total ...
In this paper we study generic coverings of C^2 branched over a curve Such that the total space is a...
Abstract. In this paper we consider completed coverings that are branched coverings in the sense of ...
We show that, if the local dimension of the image of the branch set of a discrete and open mapping f...
AbstractA construction for the classifying spaces for branched coverings with branch set a codimensi...
The paper is concerned with the realizability problem of branched coverings of S-2, namely, given a ...
AbstractA well-known theorem of Alexander [1] says that every orientable surface is a branched cover...
This thesis is a compilation of three papers. In Chapter 1, we introduce the general setup for the...
AbstractIn this paper we give a combinatorial description of the monodromies of real generic (non co...
AbstractFrom some new Hurwitz like classification and existence theorems for branched coverings of s...
Let e and be closed, connected, and orientable surfaces, and let f: e ! be a branched cover. Fo...
A simple tiling on a sphere can be used to construct a tiling on a d-fold branched cover of the sphe...
A canonical branched covering over each su‰ciently good simplicial complex is constructed. Its struc...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...
We study branched covers of S2, i.e. meromorphic functions on Riemann surfaces, u
AbstractIn this paper the authors study generic covers of C2 branched over {xn+ym}=0 s.t. the total ...
In this paper we study generic coverings of C^2 branched over a curve Such that the total space is a...
Abstract. In this paper we consider completed coverings that are branched coverings in the sense of ...
We show that, if the local dimension of the image of the branch set of a discrete and open mapping f...
AbstractA construction for the classifying spaces for branched coverings with branch set a codimensi...
The paper is concerned with the realizability problem of branched coverings of S-2, namely, given a ...
AbstractA well-known theorem of Alexander [1] says that every orientable surface is a branched cover...
This thesis is a compilation of three papers. In Chapter 1, we introduce the general setup for the...
AbstractIn this paper we give a combinatorial description of the monodromies of real generic (non co...
AbstractFrom some new Hurwitz like classification and existence theorems for branched coverings of s...
Let e and be closed, connected, and orientable surfaces, and let f: e ! be a branched cover. Fo...
A simple tiling on a sphere can be used to construct a tiling on a d-fold branched cover of the sphe...
A canonical branched covering over each su‰ciently good simplicial complex is constructed. Its struc...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...
We study branched covers of S2, i.e. meromorphic functions on Riemann surfaces, u