An algorithmic approach to resolutions
arXiv:math/0509020 · doi:10.1016/j.jsc.2007.05.002
Abstract
We provide an algorithmic method for constructing projective resolutions of modules over quotients of path algebras. This algorithm is modified to construct minimal projective resolutions of linear modules over Koszul algebras.
References in corpus (1)
Cited by in corpus (6)
- Multiplicative structures for Koszul algebras
- Quillen homology for operads via Gröbner bases
- Free resolutions via Gröbner bases
- -Koszul algebras, 2- determined algebras and 2--Koszul algebras
- Bracket structure on Hochschild cohomology of Koszul quiver algebras using homotopy liftings
- Generating degrees for graded projective resolutions