Add to ORKGIn the paper we describe structures of quasitriangular Lie bialgebra on $gl_2(\mathbb C)$ using the classification of Rota-Baxter operators of nonzero weight on $gl_2(\mathbb C)$
In this paper, first we introduce the notion of a Leibniz bialgebra and show that matched pairs of L...
Weighted Rota-Baxter operators on associative algebras are closely related to modified Yang-Baxter e...
In this paper, we use algebro-geometric methods in order to derive classification results for so-cal...
In this paper, first we introduce the notion of quadratic Rota-Baxter Lie algebras of arbitrary weig...
In this paper, we introduce the notion of a relative Rota-Baxter operator of weight $\lambda$ on a L...
A generalisation of the notion of a Rota-Baxter operator is proposed. This generalisation consists o...
We study classical twists of Lie bialgebra structures on the polynomial current algebra g[u], where ...
In this paper, first we introduce the notions of relative Rota-Baxter operators of nonzero weight on...
A LieYRep pair consists of a Lie-Yamaguti algebra and its representation. In this paper, we establis...
This paper is devoted to a classification of topological Lie bialgebra structures on the Lie algebra...
This PhD thesis is devoted to the theory of infinite-dimensional Lie bialgebra structures as well as...
We introduce the concept of a -Rota-Baxter operator, as a twisted version of a Rota-Baxter operator ...
A Rota-Baxter Lie algebra $\mathfrak{g}_T$ is a Lie algebra $\mathfrak{g}$ equipped with a Rota-Baxt...
We contribute to the study of Rota-Baxter operators on types of algebras other than associative and ...
We determine the L∞-algebra that controls deformations of a relative Rota–Baxter Lie algebra and sho...
In this paper, first we introduce the notion of a Leibniz bialgebra and show that matched pairs of L...
Weighted Rota-Baxter operators on associative algebras are closely related to modified Yang-Baxter e...
In this paper, we use algebro-geometric methods in order to derive classification results for so-cal...
In this paper, first we introduce the notion of quadratic Rota-Baxter Lie algebras of arbitrary weig...
In this paper, we introduce the notion of a relative Rota-Baxter operator of weight $\lambda$ on a L...
A generalisation of the notion of a Rota-Baxter operator is proposed. This generalisation consists o...
We study classical twists of Lie bialgebra structures on the polynomial current algebra g[u], where ...
In this paper, first we introduce the notions of relative Rota-Baxter operators of nonzero weight on...
A LieYRep pair consists of a Lie-Yamaguti algebra and its representation. In this paper, we establis...
This paper is devoted to a classification of topological Lie bialgebra structures on the Lie algebra...
This PhD thesis is devoted to the theory of infinite-dimensional Lie bialgebra structures as well as...
We introduce the concept of a -Rota-Baxter operator, as a twisted version of a Rota-Baxter operator ...
A Rota-Baxter Lie algebra $\mathfrak{g}_T$ is a Lie algebra $\mathfrak{g}$ equipped with a Rota-Baxt...
We contribute to the study of Rota-Baxter operators on types of algebras other than associative and ...
We determine the L∞-algebra that controls deformations of a relative Rota–Baxter Lie algebra and sho...
In this paper, first we introduce the notion of a Leibniz bialgebra and show that matched pairs of L...
Weighted Rota-Baxter operators on associative algebras are closely related to modified Yang-Baxter e...
In this paper, we use algebro-geometric methods in order to derive classification results for so-cal...