D. Doryn

most citedElementary matrix factorizations over Bézout domains

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

collaborators

3 papers

cs.LG2019

Logic and the $2$ -Simplicial Transformer

James Clift, Dmitry Doryn, Daniel Murfet +1

We introduce the $2$ -simplicial Transformer, an extension of the Transformer which includes a form of higher-dimensional attention generalising the dot-product attention, and uses…

math.AC2018

Matrix factorizations over elementary divisor domains

Dmitry Doryn, Calin Iuliu Lazaroiu, Mehdi Tavakol

We study the homotopy category $hmf (R, W)$ of matrix factorizations of non-zero elements $W \in R^{\times}$ , where $R$ is an elementary divisor domain. When $R$ has prime elem…

math.AC2018★ 2 cited

Elementary matrix factorizations over Bézout domains

Dmitry Doryn, Calin Iuliu Lazaroiu, Mehdi Tavakol

We study the homotopy category $hef (R, W)$ (and its $Z_{2}$ -graded version $HEF (R, W)$ ) of elementary factorizations, where $R$ is a Bézout domain which has…

Logic and the 2-Simplicial Transformer

Matrix factorizations over elementary divisor domains

Elementary matrix factorizations over Bézout domains

Logic and the $2$ -Simplicial Transformer