SEMIDIRECT PRODUCTS IN ALGEBRAIC LOGIC AND SOLUTIONS OF THE QUANTUM YANG–BAXTER EQUATION

60 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

On skew braces (with an appendix by N. Byott and L. Vendramin) (2017, background): “Semidirect products of classical braces were considered by Rump [46].”
Iterated matched products of finite braces and simplicity; new solutions of the Yang-Baxter equation (2016, background): “Note that, if β is trivial, then we get a semidirect product G ⋊ H of left braces, considered in [34] and [13, Section 6], and then G is an ideal of G ⊲⊳ H , and if additionally α is trivial then we get the direct product G × H of left braces.”
Extensions, matched products, and simple braces (2015, methodology): “2, we get the semidirect product of left braces, as is already defined in [18].”
Braces and the Yang–Baxter Equation (2012, methodology): “Recently many results on set-theoretic solutions appeared in several papers by Etingof, Schedler and Soloviev [11], Gateva-Ivanova [13], Gateva-Ivanova and Van den Bergh [16], Lu, Yan and Zhu [24], Rump [31, 33, 36], Jespers and Okniński [20, 21], Cedó, Jespers and Okniński [7], Cedó, Jespers an”