DOIAbstract
We give a new elementary proof of the parallelizability of closed orientable 3-manifolds. We use as the main tool the fact that any such manifold admits a Heegaard splitting
We give a new elementary proof of the parallelizability of closed orientable 3-manifolds. We use as the main tool the fact that any such manifold admits a Heegaard splitting
AbstractWe define a Floer-homology invariant for knots in an oriented three-manifold, closely relate...
Combings of oriented compact 3-manifolds are homotopy classes of nowhere zero vector fields in these...
Betten and Riesinger constructed Parallelisms of $\mathop{\rm PG}(3,\mathbb R)$ with automorphism gr...
After surveying existing proofs that every closed, orientable 3-manifold is parallelizable, we give ...
summary:Our aim is to find conditions under which a 3-web on a smooth $2n$-dimensional manifold is l...
In 1998, R. Gompf defined a homotopy invariant of oriented 2-plane fields in 3-manifolds. This invar...
AbstractLet M be a compact orientable irreducible 3-manifold, F be an essential non-separating close...
AbstractOne can embed arbitrarily many disjoint, non-parallel, non-boundary parallel, incompressible...
It was shown by Trew and Zvengrowski that the only Grassmann manifolds that are stably parallelizabl...
AbstractNecessary and sufficient conditions are given for a compact, properly embedded 1-manifold J ...
The main aim of this thesis is to make some contribution to the theory of the tangent bundle of a sm...
A well known quotient of the real Stiefel manifold is the projective Stiefel manifold. We introduce ...
AbstractEvery closed nanorientable 3-manifold M can be obtained as the union of three orientable han...
In fivebrane compactifications on 3-manifolds, we point out the importance of all flat connections i...
In the first paper with the same title the authors were able to determine all partially oriented fla...
AbstractWe define a Floer-homology invariant for knots in an oriented three-manifold, closely relate...
Combings of oriented compact 3-manifolds are homotopy classes of nowhere zero vector fields in these...
Betten and Riesinger constructed Parallelisms of $\mathop{\rm PG}(3,\mathbb R)$ with automorphism gr...
After surveying existing proofs that every closed, orientable 3-manifold is parallelizable, we give ...
summary:Our aim is to find conditions under which a 3-web on a smooth $2n$-dimensional manifold is l...
In 1998, R. Gompf defined a homotopy invariant of oriented 2-plane fields in 3-manifolds. This invar...
AbstractLet M be a compact orientable irreducible 3-manifold, F be an essential non-separating close...
AbstractOne can embed arbitrarily many disjoint, non-parallel, non-boundary parallel, incompressible...
It was shown by Trew and Zvengrowski that the only Grassmann manifolds that are stably parallelizabl...
AbstractNecessary and sufficient conditions are given for a compact, properly embedded 1-manifold J ...
The main aim of this thesis is to make some contribution to the theory of the tangent bundle of a sm...
A well known quotient of the real Stiefel manifold is the projective Stiefel manifold. We introduce ...
AbstractEvery closed nanorientable 3-manifold M can be obtained as the union of three orientable han...
In fivebrane compactifications on 3-manifolds, we point out the importance of all flat connections i...
In the first paper with the same title the authors were able to determine all partially oriented fla...
AbstractWe define a Floer-homology invariant for knots in an oriented three-manifold, closely relate...
Combings of oriented compact 3-manifolds are homotopy classes of nowhere zero vector fields in these...
Betten and Riesinger constructed Parallelisms of $\mathop{\rm PG}(3,\mathbb R)$ with automorphism gr...
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