Betti numbers of graded modules and the multiplicity conjecture in the non-Cohen–Macaulay case
M Boij, J Söderberg - Algebra & Number Theory, 2012 - msp.org
We use results of Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination of Betti …
module over a standard graded polynomial ring is a positive linear combination of Betti …
Betti numbers of graded modules and the multiplicity conjecture in the non-Cohen–Macaulay case
M Boij, J Söderberg - Algebra & Number Theory, 2012 - msp.org
We use results of Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination of Betti …
module over a standard graded polynomial ring is a positive linear combination of Betti …
Betti numbers of graded modules and the Multiplicity Conjecture in the non-Cohen-Macaulay case
M Boij, J Soderberg - arXiv preprint arXiv:0803.1645, 2008 - arxiv.org
We use the results by Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination Betti …
module over a standard graded polynomial ring is a positive linear combination Betti …
[PDF][PDF] BETTI NUMBERS OF GRADED MODULES AND THE MULTIPLICITY CONJECTURE IN THE NON-COHEN-MACAULAY CASE
M BOIJ, J SODERBERG - arXiv preprint arXiv:0803.1645, 2008 - Citeseer
We use the results by Eisenbud and Schreyer [3] to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination Betti …
module over a standard graded polynomial ring is a positive linear combination Betti …
Betti numbers of graded modules and the multiplicity conjecture in the non-Cohen-Macaulay case
M Boij, J Söderberg - Algebra & Number Theory, 2012 - swepub.kb.se
We use results of Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination of Betti …
module over a standard graded polynomial ring is a positive linear combination of Betti …
Betti numbers of graded modules and the multiplicity conjecture in the non-Cohen–Macaulay case
M Boij, J Söderberg - 2012 - projecteuclid.org
We use results of Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination of Betti …
module over a standard graded polynomial ring is a positive linear combination of Betti …
Betti numbers of graded modules and the Multiplicity Conjecture in the non-Cohen-Macaulay case
M Boij, J Soderberg - arXiv e-prints, 2008 - ui.adsabs.harvard.edu
We use the results by Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination Betti …
module over a standard graded polynomial ring is a positive linear combination Betti …
Betti numbers of graded modules and the multiplicity conjecture in the non-Cohen-Macaulay case
M Boij, J Söderberg - Algebra & Number Theory, 2012 - diva-portal.org
We use results of Eisenbud and Schreyer to prove that any Betti diagram of a graded
module over a standard graded polynomial ring is a positive linear combination of Betti …
module over a standard graded polynomial ring is a positive linear combination of Betti …