Bordism with codimension-one singularities

S. Buoncristiano; C. De Concini

Displaying similar documents to “Bordism with codimension-one singularities”

Equivalences to the triangulation conjecture.

Randall, Duane (2002)

Algebraic & Geometric Topology

Similarity:

Algebraic equations for nonsmoothable 8-manifolds

Nicholaas H. Kuiper (1967)

Publications Mathématiques de l'IHÉS

Similarity:

A theorem on differentiable manifolds

Samelson, Hans (1951)

Portugaliae mathematica

Similarity:

Codimension 2 fibrators that are closed under finite product.

Im, Young Ho, Kang, Mee Kwang, Woo, Ki Mun (1998)

International Journal of Mathematics and Mathematical Sciences

Similarity:

The height of the first Stiefel-Whitney class of any nonorientable real flag manifold

Juraj Lörinc (2003)

Mathematica Slovaca

Similarity:

Contact topology and the structure of 5-manifolds with $π_{1} = ℤ_{2}$

Hansjörg Geiges, Charles B. Thomas (1998)

Annales de l'institut Fourier

Similarity:

We prove a structure theorem for closed, orientable 5-manifolds $M$ with fundamental group $π_{1} (M) = ℤ_{2}$ and second Stiefel-Whitney class equal to zero on $H_{2} (M)$ . This structure theorem is then used to construct contact structures on such manifolds by applying contact surgery to fake projective spaces and certain $ℤ_{2}$ -quotients of $S^{2} \times S^{3}$ .

Surgery and duality.

Kreck, Matthias (1999)

Annals of Mathematics. Second Series

Similarity:

Displaying similar documents to “Bordism with codimension-one singularities”

Equivalences to the triangulation conjecture.

Algebraic equations for nonsmoothable 8-manifolds

A theorem on differentiable manifolds

Codimension 2 fibrators that are closed under finite product.

The height of the first Stiefel-Whitney class of any nonorientable real flag manifold

Contact topology and the structure of 5-manifolds with π 1 = ℤ 2

Surgery and duality.

Contact topology and the structure of 5-manifolds with $π_{1} = ℤ_{2}$