%0 Journal Article
%T Cut systems and matrix factorisations I
%A Daniel Murfet
%J Mathematics
%D 2014
%I arXiv
%X The bicategory of Landau-Ginzburg models has polynomials as objects and matrix factorisations as $1$-morphisms. The composition of these $1$-morphisms produces infinite rank matrix factorisations, which is a nuisance. In this paper we define an equivalent bicategory in which composition of $1$-morphisms produces finite rank matrix factorisations equipped with the action of a Clifford algebra.
%U http://arxiv.org/abs/1402.4541v2