Add to ORKGWe compute the motive of the variety of representations of the torus knot of type (m, n) into the affine groups AGL1(C) and AGL2(C). For this, we stratify the varieties and show that the motives lie in the subring generated by the Lefschetz motive q = [C].Depto. de Álgebra, Geometría y TopologíaFac. de Ciencias MatemáticasFALSEunpu
The aim of this article is to study the existence of certain reducible, metabelian representations o...
Let ₘ⁄₂ be the torus knot of type (m; 2). It is well-known that the fundamental group of ᶟ∖ n ₘ⁄₂ i...
In this thesis, by using the algebraic topological instrument symplectic chain complex and the toplo...
We compute the motive of the variety of representations of the torus knot of type (m, n) into the af...
In this paper, we compute the motive of the character variety of representations of the fundamental ...
Let G be the fundamental group of the complement of the torus knot of type (m, n). It has a presenta...
We describe the geometry of the character variety of representations of the knot group $\Gamma_{m,n}...
Let G be the fundamental group of the complement of the torus knot of type (m,n). We study the relat...
International audienceThe first part of this article is a general introduction to the the theory of ...
Abstract. Let G be the fundamental group of the complement of the torus knot of type (m,n). We study...
The aim of this paper is to study the virtual classes of representation varieties of surface groups ...
The aim of this chapter is to study the virtual classes of representation varieties of surface group...
AbstractWe describe a 1-cocycle condition that guarantees the smoothness of a reducible character in...
Denote the free group on two letters by F2 and the SL(3,C)-representation variety of F2 by R = Hom(F...
Following the foundational work of Thurston, Culler and Shalen, the varieties of representations and...
The aim of this article is to study the existence of certain reducible, metabelian representations o...
Let ₘ⁄₂ be the torus knot of type (m; 2). It is well-known that the fundamental group of ᶟ∖ n ₘ⁄₂ i...
In this thesis, by using the algebraic topological instrument symplectic chain complex and the toplo...
We compute the motive of the variety of representations of the torus knot of type (m, n) into the af...
In this paper, we compute the motive of the character variety of representations of the fundamental ...
Let G be the fundamental group of the complement of the torus knot of type (m, n). It has a presenta...
We describe the geometry of the character variety of representations of the knot group $\Gamma_{m,n}...
Let G be the fundamental group of the complement of the torus knot of type (m,n). We study the relat...
International audienceThe first part of this article is a general introduction to the the theory of ...
Abstract. Let G be the fundamental group of the complement of the torus knot of type (m,n). We study...
The aim of this paper is to study the virtual classes of representation varieties of surface groups ...
The aim of this chapter is to study the virtual classes of representation varieties of surface group...
AbstractWe describe a 1-cocycle condition that guarantees the smoothness of a reducible character in...
Denote the free group on two letters by F2 and the SL(3,C)-representation variety of F2 by R = Hom(F...
Following the foundational work of Thurston, Culler and Shalen, the varieties of representations and...
The aim of this article is to study the existence of certain reducible, metabelian representations o...
Let ₘ⁄₂ be the torus knot of type (m; 2). It is well-known that the fundamental group of ᶟ∖ n ₘ⁄₂ i...
In this thesis, by using the algebraic topological instrument symplectic chain complex and the toplo...