Veronese and Segre morphisms between non-commutative projective spaces

Abstract

We study Veronese and Segre morphisms between non-commutative projective spaces. We compute finite reduced Gröbner bases for their kernels, and we compare them with their analogues in the commutative case.

24 pages

References in corpus (2)

• Semigroups of I-type
• Binomial skew polynomial rings, Artin-Schelter regularity, and binomial solutions of the Yang-Baxter equation

Cited by in corpus (1)

• Segre products and Segre morphisms in a class of Yang-Baxter algebras