For each N≥4, we define a monoidal functor from Elias and Khovanov's diagrammatic version of Soergel's category of bimodules to the category of sl(N) foams defined by Mackaay, Stošić, and Vaz. We show that through these functors Soergel's category can be obtained from the sl(N) foams
Various weakenings of monoidal category have been in existence almost as long as the notion itself. ...
The quantum Satake correspondence relates dihedral Soergel bimodules to the semisimple quotient of ...
International audienceThe category of Bott-Samelson bimodules is a category studied in representatio...
For each N≥4, we define a monoidal functor from Elias and Khovanov's diagrammatic version of Soergel...
We define two functors from Elias and Khovanov's diagrammatic Soergel category, one targeting Clark-...
In this paper we categorify the q-Schur algebra Sq(n,d) as a quotient of Khovanov and Lauda’s diagra...
We study two kinds of categorical traces of (monoidal) dg categories, with particular interest in ca...
We study two kinds of categorical traces of (monoidal) dg categories, with particular interest in ca...
We define a diagrammatic monoidal category, together with a full and essentially surjective monoidal...
AbstractWe develop a notion of an n-fold monoidal category and show that it corresponds in a precise...
We show that the neutral block of the affine monodromic Hecke category for a reductive group is mono...
We give a diagrammatic presentation for the category of Soergel bimodules for the dihedral group W, ...
In this paper, we use Soergel calculus to define a monoidal functor, called the evaluation functor, ...
peer reviewedWe provide a finite-dimensional categorification of the symmetric evaluation of sl(N)-w...
International audienceWe provide a finite-dimensional categorification of the symmetric evaluation o...
Various weakenings of monoidal category have been in existence almost as long as the notion itself. ...
The quantum Satake correspondence relates dihedral Soergel bimodules to the semisimple quotient of ...
International audienceThe category of Bott-Samelson bimodules is a category studied in representatio...
For each N≥4, we define a monoidal functor from Elias and Khovanov's diagrammatic version of Soergel...
We define two functors from Elias and Khovanov's diagrammatic Soergel category, one targeting Clark-...
In this paper we categorify the q-Schur algebra Sq(n,d) as a quotient of Khovanov and Lauda’s diagra...
We study two kinds of categorical traces of (monoidal) dg categories, with particular interest in ca...
We study two kinds of categorical traces of (monoidal) dg categories, with particular interest in ca...
We define a diagrammatic monoidal category, together with a full and essentially surjective monoidal...
AbstractWe develop a notion of an n-fold monoidal category and show that it corresponds in a precise...
We show that the neutral block of the affine monodromic Hecke category for a reductive group is mono...
We give a diagrammatic presentation for the category of Soergel bimodules for the dihedral group W, ...
In this paper, we use Soergel calculus to define a monoidal functor, called the evaluation functor, ...
peer reviewedWe provide a finite-dimensional categorification of the symmetric evaluation of sl(N)-w...
International audienceWe provide a finite-dimensional categorification of the symmetric evaluation o...
Various weakenings of monoidal category have been in existence almost as long as the notion itself. ...
The quantum Satake correspondence relates dihedral Soergel bimodules to the semisimple quotient of ...
International audienceThe category of Bott-Samelson bimodules is a category studied in representatio...
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