A. Beecher

most citedFree modules of a multigraded resolution from simplicial complexes

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.AC2009★ 1 cited

Free modules of a multigraded resolution from simplicial complexes

Amanda Beecher

Let $R = k [x_{1}, ..., x_{m}]$ be a polynomial ring in $m$ variables over $k$ with the standard $Z^{m}$ grading and $L$ a multigraded Noetherian $R$ -module. When $k$ i…

math.AC2006

Upper Bounds for Betti Numbers of Multigraded Modules

Amanda Beecher

This paper gives a sharp upper bound for the Betti numbers of a finitely generated multigraded $R$ -module, where $R = k [x_{1}, ..., x_{m}]$ is the polynomial ring over a field $\B…