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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

collaborators

6 papers

math.AG2026

Resolutions and deformations of cyclic quotient surface singularities

Yukari Ito, Kohei Sato, Meral Tosun

In this paper, we investigate the relations among various results concerning the minimal resolution of cyclic quotient singularities of the form . We refer to these…

math.AG2026

Special vs Essential

Yukari Ito, Kohei Sato, Yusuke Sato

We show a correspondence between the compact exceptional curves and divisors on and some non-trivial irreducible representations of …

math-ph2022

Ronkin/Zeta Correspondence

Takashi Komatsu, Norio Konno, Iwao Sato +1

The Ronkin function was defined by Ronkin in the consideration of the zeros of almost periodic function. Recently, this function has been used in various research fields in mathema…

hep-lat2022

Calculation of the pion charge radius from an improved model-independent method

Kohei Sato, Hiromasa Watanabe, Takeshi Yamazaki

We propose a new improved model-independent method for calculating the pion charge radius. In a recently-proposed model-independent method for the pion charge radius, we find it di…

math.AG2021

Hilbert desingularizations for three dimensional canonical cyclic quotient singularities

Kohei Sato, Yusuke Sato

In this paper, we shall discuss Hilbert property of , Fujiki-Oka resolutions and iterated Fujiki-Oka resolutions for three dimensional canonical cyc…

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…