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Cycle-free Chessboard Complexes and Symmetric Homology of Algebras by Vrecica, Sinisa; Zivaljevic, Rade is a scholarly article available to read on EtoBox.

What is Cycle-free Chessboard Complexes and Symmetric Homology of Algebras about?

Chessboard complexes and their relatives have been one of important recurring themes of topological combinatorics. Closely related ``cycle-free chessboard complexes'' have been recently introduced by Ault and Fiedorowicz as a tool for computing symmetric analogues of the cyclic homology of algebras. We study connectivity properties of these complexes and prove a result that confirms a strengthened conjecture of Ault and Fiedorowicz.

Author

Vrecica, Sinisa; Zivaljevic, Rade

Published

2007

Language

EN