14 citations · 42 across the 15 of their papers we have counts for
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math.AG1998★ 5 cited
All toric l.c.i.-singularities admit projective crepant resolutions
Dimitrios I. Dais, Christian Haase, G"unter M. Ziegler
It is known that the underlying spaces of all abelian quotient singularities which are embeddable as complete intersections of hypersurfaces in an affine space can be overall resol…
math.AG1998
On crepant resolutions of 2-parameter series of Gorenstein cyclic quotient singularities
Dimitrios I. Dais, Utz-Uwe Haus, Martin Henk
An immediate generalization of the classical McKay correspondence for Gorenstein quotient spaces in dimensions would primarily demand the existence of pro…
math.AG1998★ 4 cited
On a series of Gorenstein cyclic quotient singularities admitting a unique projective crepant resolution
Dimitrios I. Dais, Martin Henk
In this paper we prove that the Gorenstein cyclic quotient singularities of type \frac 1l (1,..., 1,l-(r-1)) with , have a \textit{unique}torus-equivariant projectiv…