activity
19942026
most citedGorenstein Quotient Singularities of Monomial Type in Dimension Three

24 citations · 37 across the 8 of their papers we have counts for

collaborators

9 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.AG2017

Multigraded linear series and recollement

Alastair Craw, Yukari Ito, Joseph Karmazyn

Given a scheme equipped with a collection of globally generated vector bundles , we study the universal morphism from to a fine moduli space $\mathcal{M}(E…

math.AG2011★ 5 cited

On G/N-Hilb of N-Hilb

Akira Ishii, Yukari Ito, Álvaro Nolla de Celis

In this paper we consider the iterated G-equivariant Hilbert scheme G/N-Hilb(N-Hilb) and prove that G/N-Hilb(N-Hilb(C^3)) is a crepant resolution of C^3/G isomorphic to the moduli…

math.AG2001★ 4 cited

Special McKay correspondence

Yukari Ito

There are many generalizations of the McKay correspondence for higher dimensional Gorenstein quotient singularities and there are some applications to compute the topological invar…

math.AG1998★ 2 cited

McKay correspondence and Hilbert schemes in dimension three

Yukari Ito, Hiraku Nakajima

Let be a nontrivial finite subgroup of $\SL_n(\C)$. Suppose that the quotient singularity $\C^n/G$ has a crepant resolution $π\colon X\to \C^n/G$ (i.e. $K_X = \shfO_X$). There…