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20012019
most citedA note on Hurwitz schemes of covers of a positive genus curve

34 citations · 131 across the 31 of their papers we have counts for

collaborators

31 papers

math.AG2019★ 4 cited

Separable rational connectedness and weak approximation in positive characteristic

Jason Michael Starr, Zhiyu Tian

In this short note we give a characterization of smooth projective varieties of Picard number one that are separably uniruled but not separably rationally connected. We also give a…

math.AG2018

Weak approximation for Fano complete intersections in positive characteristic

Jason Michael Starr, Zhiyu Tian, Runhong Zong

For a smooth curve over an algebraically closed field , for every -flat complete intersection in of type …

math.AG2018

Symplectic invariance of rational surfaces on Kähler manifolds

Jason Michael Starr

Kollar and Ruan proved symplectic deformation invariance for uniruledness of Kaehler manifolds. Zhiyu Tian proved the same for rational connectedness in dimension < 4. Kollar conje…

math.AG2017

Picard schemes of acyclic schemes

Jason Michael Starr

In his work extending rational simple connectedness to schemes with higher Picard rank, Yi Zhu introduced hypotheses for schemes insuring that the relative Picard functor is repres…

math.AG2017

Intersection Sheaves for Abel maps

Jason Michael Starr

Intersection sheaves, i.e., the Deligne pairing, were first introduced by Deligne in the setting of Poincare duality for etale cohomology, and later in his work on the determinant…

math.AG2017★ 2 cited

Rationally simply connected varieties and pseudo algebraically closed fields

Jason Michael Starr

The cohomological dimension of a field is the largest degree with non-vanishing Galois cohomology. Serre's "Conjecture II" predicts that for every perfect field of cohomological di…