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20202026
most citedCrepant Property of Fujiki-Oka Resolutions for Gorenstein Abelian Quotient Singularities

4 citations · 4 across the 6 of their papers we have counts for

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math.AG2020

Existence of Crepant resolutions for two-parameter Gorenstein Cyclic Quotient Singularities

Yusuke Sato

In this paper, we show a condition for two-parameter Gorenstein cyclic quotient singularities to have a crepant resolution by using the remainder polynomial in any dimension.

math.AG2020★ 4 cited

Crepant Property of Fujiki-Oka Resolutions for Gorenstein Abelian Quotient Singularities

Kohei Sato, Yusuke Sato

We show a sufficient condition for Fujiki-Oka resolutions of Gorenstein abelian quotient singularities to be crepant in all dimensions by using Ashikaga's continuous fractions. Mor…