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Adjoint action of automorphism groups on radical endomorphisms, generic equivalence and Dynkin quivers

Let Q be a connected quiver with no oriented cycles, k the field of complex numbers and P a projective representation of Q. We study the adjoint action of the automorphism group AutkQ P on the space of radical...

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Adjoint action of automorphism groups on radical endomorphisms, generic equivalence and Dynkin quivers

Let Q be a connected quiver with no oriented cycles, k the field of complex numbers and P a projective representation of Q. We study the adjoint action of the automorphism group AutkQ P on the space of radical...

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PRESENTING Hecke endomorphism algebras by Hasse quivers with relations
A Hecke endomorphism algebra is a natural generalisation of the $q$-Schur algebra associated with the symmetric group to a Coxeter group. For Weyl groups, B. Parshall, L. Scott and the first author \cite{DPS,DPS4} investigated...
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PRESENTING Hecke endomorphism algebras by Hasse quivers with relations
A Hecke endomorphism algebra is a natural generalisation of the $q$-Schur algebra associated with the symmetric group to a Coxeter group. For Weyl groups, B. Parshall, L. Scott and the first author \cite{DPS,DPS4} investigated...
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Degeneration of <em>A</em>-infinity modules
In this paper we use A∞-modules to study the derived category of a finite dimensional algebra over an algebraically closed field. We study varieties parameterising A∞-modules. These varieties carry an action of an algebraic...
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Degeneration of <em>A</em>-infinity modules
In this paper we use A∞-modules to study the derived category of a finite dimensional algebra over an algebraically closed field. We study varieties parameterising A∞-modules. These varieties carry an action of an algebraic...
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Categorification and the quantum Grassmannian
In an earlier work, we gave an (additive) categorification of Grassmannian cluster algebras using the category CM(A) of Cohen-Macaulay modules for a certain Gorenstein order A. In this paper, for each cluster tilting object in...
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A geometric realisation of 0-Schur and 0-Hecke algebras
We define a new product on orbits of pairs of flags in a vector space over a field $k$, using open orbits in certain varieties of pairs of flags.
This new product defines an associative $\mathbb{Z}$-algebra, denoted by...
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Categorification and the quantum Grassmannian
In an earlier work, we gave an (additive) categorification of Grassmannian cluster algebras using the category CM(A) of Cohen-Macaulay modules for a certain Gorenstein order A. In this paper, for each cluster tilting object in...
Published by:
A geometric realisation of 0-Schur and 0-Hecke algebras
We define a new product on orbits of pairs of flags in a vector space over a field $k$, using open orbits in certain varieties of pairs of flags.
This new product defines an associative $\mathbb{Z}$-algebra, denoted by...
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EgoCap
Marker-based and marker-less optical skeletal motion-capture methods use an outside-in arrangement of cameras placed around a scene, with viewpoints converging on the center. They often create discomfort by possibly needed...
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EgoCap
Marker-based and marker-less optical skeletal motion-capture methods use an outside-in arrangement of cameras placed around a scene, with viewpoints converging on the center. They often create discomfort by possibly needed...
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