An algebraic extension of the MacMahon Master Theorem

Abstract

We present a new algebraic extension of the classical MacMahon Master Theorem. The basis of our extension is the Koszul duality for non-quadratic algebras defined by Berger. Combinatorial implications are also discussed.

8 pages

References in corpus (1)

• Non-commutative extensions of the MacMahon Master Theorem

Cited by in corpus (1)

• Non-commutative Sylvester's determinantal identity