activity
20112021
most citedThe class of the affine line is a zero divisor in the Grothendieck ring: via -Grassmannians

15 citations · 20 across the 7 of their papers we have counts for

collaborators

9 papers

math.AG20212 cited

Exceptional collections on

Akira Ishii, Shinnosuke Okawa, Hokuto Uehara

Structure theorems for exceptional objects and exceptional collections of the bounded derived category of coherent sheaves on del Pezzo surfaces are established by Kuleshov and Orl…

math.AG20201 cited

AS-regular algebras from acyclic spherical helices

Shinnosuke Okawa, Kazushi Ueda

We discuss a construction of AS-regular algebras from acyclic spherical helices, generalizing works of Bondal and Polishchuk [BP93] and Van den Bergh [VdB11].

math.AG20191 cited

Moduli of noncommutative Hirzebruch surfaces

Izuru Mori, Shinnosuke Okawa, Kazushi Ueda

We introduce three non-compact moduli stacks parametrizing noncommutative deformations of Hirzebruch surfaces; the first is the moduli stack of locally free sheaf bimodules of rank…

math.AG2018

On ruled surfaces with big anti-canonical divisor and numerically trivial divisors on weak log Fano surfaces

Rikito Ohta, Shinnosuke Okawa

We investigate the structure of geometrically ruled surfaces whose anti-canonical class is big. As an application we show that the Picard group of a normal projective surface whose…

math.AG2018

An example of birationally inequivalent projective symplectic varieties which are D-equivalent and L-equivalent

Shinnosuke Okawa

We give an example of a pair of projective symplectic varieties in arbitrarily large dimensions which are D-equivalent, L-equivalent, and birationally inequivalent.

math.AG2017

The minimal model program for b-log canonical divisors and applications

Daniel Chan, Kenneth Chan, Louis de Thanhoffer de Völcsey +8

We discuss the minimal model program for b-log varieties, which is a pair of a variety and a b-divisor, as a natural generalization of the minimal model program for ordinary log va…