On the classification of twisting maps between \(K^n\) and \(K^m\).

DOI10.1007/s10468-010-9222-xzbMath1266.16023arXiv0805.2874OpenAlexW2022644524MaRDI QIDQ431836

Dragoş Ştefan, Gabriel Navarro, Javier López Peña, Pascual Jara

Publication date: 3 July 2012

Published in: Algebras and Representation Theory (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0805.2874

zbMATH Keywords

admissible pairsquiverstwisted tensor productsfactorizable representationsvarieties of twisting maps

Mathematics Subject Classification ID

Rings arising from noncommutative algebraic geometry (16S38) Representations of quivers and partially ordered sets (16G20) Twisted and skew group rings, crossed products (16S35)

Related Items

Bicrossed products with the Taft algebra ⋮ On the classification of graded twisted planes ⋮ L-R-Smash Products and L-R-Twisted Tensor Products of Algebras ⋮ Twisted tensor products of K³ with K³ ⋮ Hopf algebras which factorize through the Taft algebra \(T_{m^{2}}(q)\) and the group Hopf algebra \(K[C_{n}\)] ⋮ Classifying bicrossed products of Hopf algebras. ⋮ Twisted tensor products of \(K^n\) with \(K^m\)

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