<--- Back to Details
First PageDocument Content
Homotopy theory / Homotopy group / Homotopy / Topological K-theory / Singular homology / Generalised Whitehead product
Date: 2009-03-12 04:31:27
Homotopy theory
Homotopy group
Homotopy
Topological K-theory
Singular homology
Generalised Whitehead product

Generalized Snaith Splittings Dissertation zur Erlangung des Doktorgrades (Dr. rer. nat.) der

Add to Reading List

Source URL: www.math.uni-bonn.de

Download Document from Source Website

File Size: 798,77 KB

Share Document on Facebook

Similar Documents

ORBISPACES, ORTHOGONAL SPACES, AND THE UNIVERSAL COMPACT LIE GROUP STEFAN SCHWEDE Introduction In this article we provide a new perspectives on unstable global homotopy theory: we interpret it as the

DocID: 1rZjw - View Document

Topology / Homotopy theory / Surgery theory / Differential topology / Geometric topology / Algebraic topology / Immersion / 4-manifold / Manifold / Obstruction theory / Homotopy group / Fundamental group

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

Topology / Mathematics / Abstract algebra / Homotopy theory / Algebraic topology / Simplicial set / Simplicial map / Nerve / Equivariant cohomology / Simplicial complex / Fundamental group / Universal bundle

459 Documenta Math. K-Theory and the Enriched Tits Building To A. A. Suslin with admiration, on his sixtieth birthday.

DocID: 1rj88 - View Document

Topology / Geometric topology / Mathematical physics / Genus of a multiplicative sequence / Signature / Differentiable manifold / Diffeomorphism / Surgery theory / Manifolds

Geometry/Topology ˆ The A-genus of S 1-manifolds with finite second homotopy group Manuel Amann a,1 , Anand Dessai b,2

DocID: 1rd74 - View Document

Mathematics / Topology / Algebra / Geometric group theory / Algebraic topology / Homotopy theory / Differential topology / Orbifold / BassSerre theory / Fundamental group / CW complex / Stallings theorem about ends of groups

COCOMPACTLY CUBULATED GRAPH MANIFOLDS MARK F. HAGEN∗ AND PIOTR PRZYTYCKI† Abstract. Let M be a graph manifold. We show that π1 M is the fundamental group of a compact nonpositively curved cube complex if and only if

DocID: 1r06N - View Document