activity
20002019
most citedPoisson deformations of affine symplectic varieties II

46 citations · 312 across the 27 of their papers we have counts for

collaborators

27 papers

math.AG2019★ 2 cited

Birational geometry for the covering of a nilpotent orbit closure II

Yoshinori Namikawa

Let be a nilpotent orbit of a complex semisimple Lie algebra and let be the finite covering associated with the universal covering of . In…

math.AG2019★ 4 cited

Birational geometry for the covering of a nilpotent orbit closure

Yoshinori Namikawa

A nilpotent orbit of a complex semisimple Lie algebra has finite fundamental group. Associated with an etale cover of , we have a finite cover of the closure…

math.AG2017★ 9 cited

A characterization of nilpotent orbit closures among symplectic singularities II

Yoshinori Namikawa

This short note is a supplement to the previous article with the same title. Here we treat a conical symplectic variety obtained as a finite covering of a (not necessarily normal)…

math.AG2016★ 10 cited

A characterization of nilpotent orbit closures among symplectic singularities

Yoshinori Namikawa

We prove that a conical symplectic variety with maximal weight 1 is isomorphic to one of the following: (i) an affine space with the standard symplectic form (ii) a nilpotent orbit…

math.AG2014★ 10 cited

A finiteness theorem on symplectic singularities

Yoshinori Namikawa

For positive integers N and d, there are only finite number of conical symplectic varieties of dimension 2d with maximal weights N, up to isomorphism. The maximal weight of a conic…

math.AG2013★ 14 cited

Poisson deformations and birational geometry

Yoshinori Namikawa

Let π: Y -> X be a crepant projective resolution of an affine symplectic variety X with a good C^*-action. We interpret the second cohomology H^2(Y, C) in two ways. First, H^2(Y, C…