In this paper we obtain new solutions of the Yang-Baxter equation that are left non-degenerate throught left semi-braces, a generalization of braces introduced by Rump. In order to provide new solution we introduce the asymmetric product of left semi-braces, a genralization of the semidirect product of braces, that allow us to produce several examples of left semi-braces
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
We define the radical and weight of a skew left brace and provide some basic properties of these not...
In the first part of this paper, we investigate the retraction of finite uniconnected involutive non...
In this note we find new set-theoretic solutions of the Yang-Baxter equation through almost left sem...
This is a survey on the theory of left braces, an algebraic structure introduced by Rump as a genera...
Braces were introduced by Rump to study non-degenerate involutive set-theoretic solutions of the Yan...
In this work, we develop a novel construction technique for set-theoretical solutions of the Yang-Ba...
Aquesta tesi doctoral tracta de l’estructura algebraica anomenada braça no commutativa per l’esquerr...
This paper aims to introduce a construction technique of set-theoretic solutions of the Yang-Baxter ...
Aquesta tesi doctoral tracta de l'estructura algebraica anomenada braça no commutativa per l'esquerr...
We investigate a new algebraic structure which always gives rise to a set-theoretic solution of the ...
This paper introduces Hopf braces, a new algebraic structure related to the Yang–Baxter equation, wh...
The main aim of this paper is to provide set-theoretical solutions of the Yang-Baxter equation that ...
Braces are generalizations of radical rings, introduced by Rump to study involutive non-degenerate s...
In this paper, we introduce the theory of Rota-Baxter operators on Clifford semigroups, useful tools...
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
We define the radical and weight of a skew left brace and provide some basic properties of these not...
In the first part of this paper, we investigate the retraction of finite uniconnected involutive non...
In this note we find new set-theoretic solutions of the Yang-Baxter equation through almost left sem...
This is a survey on the theory of left braces, an algebraic structure introduced by Rump as a genera...
Braces were introduced by Rump to study non-degenerate involutive set-theoretic solutions of the Yan...
In this work, we develop a novel construction technique for set-theoretical solutions of the Yang-Ba...
Aquesta tesi doctoral tracta de l’estructura algebraica anomenada braça no commutativa per l’esquerr...
This paper aims to introduce a construction technique of set-theoretic solutions of the Yang-Baxter ...
Aquesta tesi doctoral tracta de l'estructura algebraica anomenada braça no commutativa per l'esquerr...
We investigate a new algebraic structure which always gives rise to a set-theoretic solution of the ...
This paper introduces Hopf braces, a new algebraic structure related to the Yang–Baxter equation, wh...
The main aim of this paper is to provide set-theoretical solutions of the Yang-Baxter equation that ...
Braces are generalizations of radical rings, introduced by Rump to study involutive non-degenerate s...
In this paper, we introduce the theory of Rota-Baxter operators on Clifford semigroups, useful tools...
We produce novel non-involutive solutions of the Yang-Baxter equation coming from (skew) braces. The...
We define the radical and weight of a skew left brace and provide some basic properties of these not...
In the first part of this paper, we investigate the retraction of finite uniconnected involutive non...
DOI
Add to ORKG