Matrix factorizations for self-orthogonal categories of modules

PA Bergh, P Thompson - Journal of Algebra and Its Applications, 2021 - World Scientific
For a commutative ring S and self-orthogonal subcategory C of Mod (S), we consider matrix
factorizations whose modules belong to C. Let f∈ S be a regular element. If f is M-regular for …

Matrix factorizations for self-orthogonal categories of modules

PA Bergh, P Thompson - Journal of Algebra and its Applications, 2020 - diva-portal.org
For a commutative ring S and self-orthogonal subcategory C of Mod (S), we consider matrix
factorizations whose modules belong to C. Let f in S be a regular element. If f is M-regular for …

Matrix factorizations for self-orthogonal categories of modules

PA Bergh, P Thompson - arXiv preprint arXiv:1905.13579, 2019 - arxiv.org
For a commutative ring $ S $ and self-orthogonal subcategory $\mathsf {C} $ of $\mathsf
{Mod}(S) $, we consider matrix factorizations whose modules belong to $\mathsf {C} $. Let …

Matrix factorizations for self-orthogonal categories of modules

PA Bergh, P Thompson - 2020 - ntnuopen.ntnu.no
For a commutative ring S and self-orthogonal subcategory C of Mod (S), we consider matrix
factorizations whose modules belong to C. Let f∈ S be a regular element. If f is M-regular for …

Matrix factorizations for self-orthogonal categories of modules

PA Bergh, P Thompson - arXiv e-prints, 2019 - ui.adsabs.harvard.edu
For a commutative ring $ S $ and self-orthogonal subcategory $\mathsf {C} $ of $\mathsf
{Mod}(S) $, we consider matrix factorizations whose modules belong to $\mathsf {C} $. Let …

Matrix factorizations for self-orthogonal categories of modules.

PA Bergh, P Thompson - Journal of Algebra & Its …, 2021 - search.ebscohost.com
For a commutative ring S and self-orthogonal subcategory C of Mod (S), we consider matrix
factorizations whose modules belong to C. Let f∈ S be a regular element. If f is M-regular for …