Add to ORKGWe extend the concept of orbifold to that of branchfold, in order to allow cone singularities with rational angles, and we show why branchfolds naturally fit in the theory of branched coverings. Then, we obtain a geometric goodness theorem for branchfolds and apply it to prove that a conifold can be endowed with a branchfold structure if and only if it has locally finite holonomy
For the existence of a branched covering Sigma~ --> Sigma between closed surfaces there are easy nec...
We study global injectivity of proper branched coverings from the open Euclidean -ball onto an ope...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Cone manifolds are defined and several standard geometric techniques for Riemannian manifolds are ge...
If RP " is a branched covering of S " with locally flat, orientable branch set, then n — 1...
Let e and be closed, connected, and orientable surfaces, and let f: e ! be a branched cover. Fo...
The purpose of this work is to study the realizability problem of branched coverings between closed,...
For the existence of a branched covering Sigma~ --> Sigma between closed surfaces there are easy nec...
We study global injectivity of proper branched coverings from the open Euclidean -ball onto an ope...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
We extend the concept of orbifold to that of branchfold, in order to allow cone singularities with r...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Roughly speaking, an m-dimensional branchfold is a space covered by open sets U admitting two regula...
Cone manifolds are defined and several standard geometric techniques for Riemannian manifolds are ge...
If RP " is a branched covering of S " with locally flat, orientable branch set, then n — 1...
Let e and be closed, connected, and orientable surfaces, and let f: e ! be a branched cover. Fo...
The purpose of this work is to study the realizability problem of branched coverings between closed,...
For the existence of a branched covering Sigma~ --> Sigma between closed surfaces there are easy nec...
We study global injectivity of proper branched coverings from the open Euclidean -ball onto an ope...
To a branched cover between closed, connected and orientable surfaces one associates a "branch datum...