Add to ORKGWe define a finite-dimensional cubic quotient of the group algebra of the braid group, endowed with a (essentially unique) Markov trace which affords the Links-Grould invariant of knots and links. We investigate several of its properties, and state several conjectures about its structure
Abstract. In this paper we introduce the Yokonuma–Temperley–Lieb algebra as a quotient of the Yokonu...
This work provides the topological background and a preliminary study for the analogue of the 2-vari...
We show that the two coproducts of a Markov $L$-coalgebra yield at least two solutions of the Yang-B...
We define a finite-dimensional cubic quotient of the group algebra of the braid group, endowed with ...
We define a finite-dimensional cubic quotient of the group algebra of the braid group, endowed with ...
AbstractThe Jones polynomial was originally defined by constructing a Markov trace on the sequence o...
In the 1920’s Artin defined the braid group, Bn, in an attempt to understand knots in a more algebra...
AbstractMorton and Franks–Williams independently gave a lower bound for the braid index b(L) of a li...
Abstract. We prove that the quotient of the group algebra of the braid group introduced by L. Funar ...
Abstract. We prove that the quotient of the group algebra of the braid group introduced by L. Funar ...
International audienceThis paper gives a connection between well-chosen reductions of the Links–Goul...
International audienceThis paper gives a connection between well-chosen reductions of the Links–Goul...
Let B-n denote the classical braid group on n strands and let the mixed braid group B-m,B-n be the s...
Let R f = Z[A ±1 ] be the algebra of Laurent polynomials in the variable A and let R a = Z[A ±1 , z ...
Let R f = Z[A ±1 ] be the algebra of Laurent polynomials in the variable A and let R a = Z[A ±1 , z ...
Abstract. In this paper we introduce the Yokonuma–Temperley–Lieb algebra as a quotient of the Yokonu...
This work provides the topological background and a preliminary study for the analogue of the 2-vari...
We show that the two coproducts of a Markov $L$-coalgebra yield at least two solutions of the Yang-B...
We define a finite-dimensional cubic quotient of the group algebra of the braid group, endowed with ...
We define a finite-dimensional cubic quotient of the group algebra of the braid group, endowed with ...
AbstractThe Jones polynomial was originally defined by constructing a Markov trace on the sequence o...
In the 1920’s Artin defined the braid group, Bn, in an attempt to understand knots in a more algebra...
AbstractMorton and Franks–Williams independently gave a lower bound for the braid index b(L) of a li...
Abstract. We prove that the quotient of the group algebra of the braid group introduced by L. Funar ...
Abstract. We prove that the quotient of the group algebra of the braid group introduced by L. Funar ...
International audienceThis paper gives a connection between well-chosen reductions of the Links–Goul...
International audienceThis paper gives a connection between well-chosen reductions of the Links–Goul...
Let B-n denote the classical braid group on n strands and let the mixed braid group B-m,B-n be the s...
Let R f = Z[A ±1 ] be the algebra of Laurent polynomials in the variable A and let R a = Z[A ±1 , z ...
Let R f = Z[A ±1 ] be the algebra of Laurent polynomials in the variable A and let R a = Z[A ±1 , z ...
Abstract. In this paper we introduce the Yokonuma–Temperley–Lieb algebra as a quotient of the Yokonu...
This work provides the topological background and a preliminary study for the analogue of the 2-vari...
We show that the two coproducts of a Markov $L$-coalgebra yield at least two solutions of the Yang-B...