This is the third in a series of papers which give an explicit description of the reconstruction algebra as a quiver with relations; these algebras arise naturally as geometric generalizations of preprojective algebras of extended Dynkin quivers. This paper is the companion to [W12] and deals with dihedral groups G = DDn,q which have rank two special CM modules. We show that such reconstruction algebras are described by combining a preprojective algebra of type D~D~ with some reconstruction algebra of type A
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
The aim of this Master Thesis is to study the structure of the preprojective algebras through the u...
Using a representation theoretic parameterization for the orbits in the enhanced cyclic nilpotent co...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the second in a series of papers which give an explicit description of the reconstruction al...
This is the second in a series of papers which give an explicit description of the reconstruction al...
This is the second in a series of papers which give an explicit description of the reconstruction al...
AbstractThis is the second in a series of papers which give an explicit description of the reconstru...
AbstractThis is the second in a series of papers which give an explicit description of the reconstru...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
In this paper we show that for any affine complete rational surface singularity the quiver of the re...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
The aim of this Master Thesis is to study the structure of the preprojective algebras through the u...
Using a representation theoretic parameterization for the orbits in the enhanced cyclic nilpotent co...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the third in a series of papers which give an explicit description of the reconstruction alg...
This is the second in a series of papers which give an explicit description of the reconstruction al...
This is the second in a series of papers which give an explicit description of the reconstruction al...
This is the second in a series of papers which give an explicit description of the reconstruction al...
AbstractThis is the second in a series of papers which give an explicit description of the reconstru...
AbstractThis is the second in a series of papers which give an explicit description of the reconstru...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
In this paper we show that for any affine complete rational surface singularity the quiver of the re...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
The aim of this Master Thesis is to study the structure of the preprojective algebras through the u...
Using a representation theoretic parameterization for the orbits in the enhanced cyclic nilpotent co...