Cycles in the chamber homology of GL(3)
Anne-Marie Aubert, Samir Hasan, Roger Plymen
Abstract
Let F be a nonarchimedean local field and let GL(N) = GL(N,F). We prove the existence of parahoric types for GL(N). We construct representative cycles in all the homology classes of the chamber homology of GL(3).
Create a lesson
Related papers
Koszul duality for boundary categories
Yuan Gao, Zhen Gao
Counterexamples to torsion-freeness in the K-theory of crystallographic group C*-algebras
Cristian Sarmiento, Mario Velasquez
The coanalyticity of the reduced K-theory on modules over free tensor algebras of dualizable t-categories
Li He
Defect TQFTs, the Generalized Cobordism Hypothesis, and Algebraic K-Theory
Keyao Peng
Analytic Kasparov product for non-separable C*-algebras
Ikhan Choi
Discretisation in algebraic K-theory of independent ample groupoids and their Steinberg algebras
Guillermo Cortiñas, Xin Li