<--- Back to Details
First PageDocument Content
Algebra / Abstract algebra / Mathematics / Algebraic geometry / Algebraic topology / Differential topology / Algebraic varieties / Sheaf / Divisor / Fiber bundle / Projective variety / Cohomology
Date: 2014-08-06 06:28:24
Algebra
Abstract algebra
Mathematics
Algebraic geometry
Algebraic topology
Differential topology
Algebraic varieties
Sheaf
Divisor
Fiber bundle
Projective variety
Cohomology

867 Documenta Math. Prym-Tjurin Constructions on Cubic Hypersurfaces Mingmin Shen

Add to Reading List

Source URL: documenta.sagemath.org

Download Document from Source Website

File Size: 396,94 KB

Share Document on Facebook

Similar Documents

New Perspectives in Geometric Combinatorics MSRI Publications Volume 38, 1999 Combinatorial Differential Topology and Geometry

New Perspectives in Geometric Combinatorics MSRI Publications Volume 38, 1999 Combinatorial Differential Topology and Geometry

DocID: 1utsl - View Document

Differential Topology Shmuel Weinberger Eck 403  Office Hours Th 9:30-10:30 and by appointment. In class exam on February 17. Final, TBA.

Differential Topology Shmuel Weinberger Eck 403 Office Hours Th 9:30-10:30 and by appointment. In class exam on February 17. Final, TBA.

DocID: 1t3yS - View Document

The classification of doubly periodic minimal tori with parallel ends Joaqu´ın P´erez∗, Magdalena Rodr´ıguez∗ and Martin Traizet June 21, 2004  Abstract. Let K be the space of properly embedded minimal tori in q

The classification of doubly periodic minimal tori with parallel ends Joaqu´ın P´erez∗, Magdalena Rodr´ıguez∗ and Martin Traizet June 21, 2004 Abstract. Let K be the space of properly embedded minimal tori in q

DocID: 1rtz7 - View Document

A Lorentz metric on the manifold of positive definite (2 x 2)-matrices and foliations by ellipses Marcos Salvai ´ FaMAF (UNC) – CIEM (CONICET), Cordoba,

A Lorentz metric on the manifold of positive definite (2 x 2)-matrices and foliations by ellipses Marcos Salvai ´ FaMAF (UNC) – CIEM (CONICET), Cordoba,

DocID: 1rsXz - View Document

PULLING APART 2–SPHERES IN 4–MANIFOLDS ROB SCHNEIDERMAN AND PETER TEICHNER Abstract. An obstruction theory for representing homotopy classes of surfaces in 4– manifolds by immersions with pairwise disjoint images i

PULLING APART 2–SPHERES IN 4–MANIFOLDS ROB SCHNEIDERMAN AND PETER TEICHNER Abstract. An obstruction theory for representing homotopy classes of surfaces in 4– manifolds by immersions with pairwise disjoint images i

DocID: 1rr3I - View Document