AbstractA star-like isotopy for oriented links in 3-space is an isotopy which uses only Reidemeister moves which correspond to the following singularities of planar curves:, , , .We define a link polynomial derived from the Jones polynomial which is, in general, only invariant under star-like isotopies and we categorify it
Given an oriented link diagram we construct a spectrum whose homotopy type is a link invariant and w...
Cette thèse est consacrée à la catégorification d'invariants polynomiaux d'entrelacs et de graphes. ...
The purpose of this paper is to interpret polynomial invariants of strongly invertible links in term...
AbstractA star-like isotopy for oriented links in 3-space is an isotopy which uses only Reidemeister...
Abstract A braid-like isotopy for links in 3–space is an isotopy which uses only those Reidemeister ...
Abstract A braid-like isotopy for links in 3–space is an isotopy which uses only those Reidemeister ...
International audienceThe Jones polynomial is a famous link invariant that can be defined diagrammat...
Thesis advisor: Julia Elisenda GrigsbyIn 1999, Khovanov constructed a combinatorial categorification...
In [6] M. Khovanov introduced his well known construction of a homology theory for a link, L, in S3 ...
The Jones polynomial and Khovanov homology of a classical link are invariants that depend upon an in...
The Jones polynomial and Khovanov homology of a classical link are invariants that depend upon an in...
Abstract. The SO(3) Kauffman polynomial and the chromatic polynomial of planar graphs are categorifi...
Khovanov homology is a combinatorially-defined invariant of knots and links, with various generaliza...
Khovanov homology ist a new link invariant, discovered by M. Khovanov, and used by J. Rasmussen to g...
We define several homology theories for central hyperplane arrangements, categorifying well-known po...
Given an oriented link diagram we construct a spectrum whose homotopy type is a link invariant and w...
Cette thèse est consacrée à la catégorification d'invariants polynomiaux d'entrelacs et de graphes. ...
The purpose of this paper is to interpret polynomial invariants of strongly invertible links in term...
AbstractA star-like isotopy for oriented links in 3-space is an isotopy which uses only Reidemeister...
Abstract A braid-like isotopy for links in 3–space is an isotopy which uses only those Reidemeister ...
Abstract A braid-like isotopy for links in 3–space is an isotopy which uses only those Reidemeister ...
International audienceThe Jones polynomial is a famous link invariant that can be defined diagrammat...
Thesis advisor: Julia Elisenda GrigsbyIn 1999, Khovanov constructed a combinatorial categorification...
In [6] M. Khovanov introduced his well known construction of a homology theory for a link, L, in S3 ...
The Jones polynomial and Khovanov homology of a classical link are invariants that depend upon an in...
The Jones polynomial and Khovanov homology of a classical link are invariants that depend upon an in...
Abstract. The SO(3) Kauffman polynomial and the chromatic polynomial of planar graphs are categorifi...
Khovanov homology is a combinatorially-defined invariant of knots and links, with various generaliza...
Khovanov homology ist a new link invariant, discovered by M. Khovanov, and used by J. Rasmussen to g...
We define several homology theories for central hyperplane arrangements, categorifying well-known po...
Given an oriented link diagram we construct a spectrum whose homotopy type is a link invariant and w...
Cette thèse est consacrée à la catégorification d'invariants polynomiaux d'entrelacs et de graphes. ...
The purpose of this paper is to interpret polynomial invariants of strongly invertible links in term...
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