Add to ORKGIn this paper, we introduce a new triangulated category for rational surface singularities which in the non-Gorenstein case acts as a substitute for the stable category of matrix factorizations. The category is formed as a stable quotient of the Frobenius category of special CM modules, and we classify the relatively projective-injective objects and thus describe the AR quiver of the quotient. Connections to the corresponding reconstruction algebras are also discussed
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
In this paper we define and study triangulated categories in which the Homspaces have Krull dimensi...
We develop an approach that allows to construct semiorthogonal decompositions of derived categories ...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
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 third in a series of papers which give an explicit description of the reconstruction alg...
We give sufficient conditions for a Frobenius category to be equivalent to the category of Gorenstei...
AbstractIn this article, we study a triangulated category associated with a non-commutative resoluti...
In this paper we study rational surface singularities R with star shaped dual graphs, and under very...
In this paper we show that for any affine complete rational surface singularity the quiver of the re...
In this article we introduce a new class of non-commutative projective curves and show that in certa...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
In this paper we define and study triangulated categories in which the Homspaces have Krull dimensi...
We develop an approach that allows to construct semiorthogonal decompositions of derived categories ...
In this paper, we introduce a new triangulated category for rational surface singularities which in ...
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 third in a series of papers which give an explicit description of the reconstruction alg...
We give sufficient conditions for a Frobenius category to be equivalent to the category of Gorenstei...
AbstractIn this article, we study a triangulated category associated with a non-commutative resoluti...
In this paper we study rational surface singularities R with star shaped dual graphs, and under very...
In this paper we show that for any affine complete rational surface singularity the quiver of the re...
In this article we introduce a new class of non-commutative projective curves and show that in certa...
In this paper we completely classify all the special Cohen–Macaulay (=CM) modules corresponding to t...
In a recent paper Iyama and Yoshino consider two interesting examples of isolated singularities over...
In this paper we define and study triangulated categories in which the Homspaces have Krull dimensi...
We develop an approach that allows to construct semiorthogonal decompositions of derived categories ...