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20172023
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6 citations · 18 across the 11 of their papers we have counts for

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math.AG2023

Hirzebruch-Milnor classes of hypersurfaces with nontrivial normal bundles and applications to higher du Bois and rational singularities

Laurenţiu Maxim, Morihiko Saito, Ruijie Yang

We extend the Hirzebruch-Milnor class of a hypersurface to the case where the normal bundle is nontrivial and cannot be defined by a global function, using the associated l…

math.AG2022★ 1 cited

Zeros of one-forms and homologically trivial fibrations

Stefan Schreieder, Ruijie Yang

We show that a conjecture of Kotschick about one-forms without zeros on compact Kähler manifolds follows in the case of simple Albanese torus from a conjecture of Bobadilla and Kol…

math.AG2022

A log resolution for the theta divisor of a hyperelliptic curve

Christian Schnell, Ruijie Yang

In this paper, we prove that the theta divisor of a smooth hyperelliptic curve has a natural and explicit embedded resolution of singularities using iterated blowups of Brill-Noeth…

math.AG2021

Cohomology of semisimple local systems and the Decomposition theorem

Chuanhao Wei, Ruijie Yang

In this paper, we study the cohomology of semisimple local systems in the spirit of classical Hodge theory. On the one hand, we establish a generalization of Hodge-Riemann bilinear…

math.AG2020

-minimal extensions over Hermitian symmetric domains

Ruijie Yang

In this paper, we study the -minimal extension problem for polarized variations of Hodge structures over Hermitian symmetric domains. We are able to explicitly find the -…

math.AG2020★ 3 cited

Hodge modules and Singular Hermitian Metrics

Christian Schnell, Ruijie Yang

The purpose of this paper is to study certain notions of metric positivity for the lowest nonzero piece in the Hodge filtration of a Hodge module. We show that the Hodge metric sat…

math.AG2020

Nodal elliptic curves on K3 surfaces

Nathan Chen, François Greer, Ruijie Yang

Let be a general primitively polarized K3 surface with for some integer . The Severi variety is defined to be the locus of…

math.AG2018

On irrationality of hypersurfaces In

Ruijie Yang

In this note, we study various measures of irrationality for hypersurfaces in projective spaces which were recently proposed by Bastianelli, De Poi, Ein, Lazarsfeld and Ullery. In…

math.AG2017★ 4 cited

Nef cones of nested Hilbert schemes of points on surfaces

Tim Ryan, Ruijie Yang

Let be the projective plane, a Hirzebruch surface, or a general surface. In this paper, we study the birational geometry of various nested Hilbert schemes of points parame…