The Auslander-Reiten quiver of a Poincare duality space
Peter Jorgensen
math.ATarXiv:math/0304080
Abstract
In a previous paper, math.AT/0304079, Auslander-Reiten triangles and quivers were introduced into algebraic topology. This paper shows that over a Poincare duality space, each component of the Auslander-Reiten quiver is isomorphic to ZA∞.
Create a lesson
Related papers
Representation stability of string links and manifold links
Filipp Buryak
New families of moment-angle manifolds diffeomorphic to connected sums of products of spheres
Victoria Kovyrshina, Taras Panov
HZ/4 is not an E2-Thom Spectrum over the 2-Complete Sphere Spectrum
Mattie Ji
Condensed Brown Comenetz Duality
Roey Hel-Or, Amos Kaminski
Affine Fixed Points on Flat Manifold Pairs
Aaron Reite
An Equivariant Landweber Exact Functor Theorem for Abelian Compact Lie Groups
Yingxin Li