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Generating linear categories of partitions

Daniel Gromada, Moritz Weber

Abstract

We present an algorithm for approximating linear categories of partitions (of sets). We report on concrete computer experiments based on this algorithm which we used to obtain first examples of so-called non-easy linear categories of partitions. All of the examples that we constructed are proven to be indeed new and non-easy. We interpret some of the new categories in terms of quantum group anticommutative twists.

Generating linear categories of partitions

Abstract

We present an algorithm for approximating linear categories of partitions (of sets). We report on concrete computer experiments based on this algorithm which we used to obtain first examples of so-called non-easy linear categories of partitions. All of the examples that we constructed are proven to be indeed new and non-easy. We interpret some of the new categories in terms of quantum group anticommutative twists.

Paper Structure

This paper contains 2 sections, 1 equation, 1 table.

Table of Contents

  1. Preliminaries
  2. Partitions