10 citations · 18 across the 5 of their papers we have counts for
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math.AG2002
Cusps and $\D$-Modules
David Ben-Zvi, Thomas Nevins
We study interactions between the categories of $\D$-modules on smooth and singular varieties. For a large class of singular varieties , we use an extension of the Grothendieck-…
math.AG2002★ 4 cited
Theta Functions and Szegö Kernels
David Ben-Zvi, Indranil Biswas
We study relations between two fundamental constructions associated to vector bundles on a smooth complex projective curve: the theta function (a section of a line bundle on the mo…
math.AG2002
Opers and Theta Functions
David Ben-Zvi, Indranil Biswas
We construct natural maps (the Klein and Wirtinger maps) from moduli spaces of vector bundles on an algebraic curve to affine spaces, as quotients of the nonabelian theta linea…