activity
19982003
most citedTheta Functions and Szegö Kernels

4 citations · 5 across the 3 of their papers we have counts for

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10 papers · 1 filter

math.AG20031 cited

The Jacobian of a nonorientable Klein surface

Pablo Ares-Gastesi, Indranil Biswas

Using divisors, an analog of the Jacobian for a compact connected nonorientable Klein surface is constructed. The Jacobian is identified with the dual of the space of all harmo…

math.AG2003

Deformations of the generalised Picard bundle

I. Biswas, L. Brambila-Paz, P. E. Newstead

Let X be a non-singular algebraic curve of genus at least 3 and let M denote the moduli space of stable vector bundles of rank n and fixed determinant of degree d with n and d copr…

math.AG20024 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…

math.AG2001

A Torelli theorem for the moduli space of Higgs bundles on a curve

Indranil Biswas, Tomas L. Gomez

Let X be a smooth projective complex curve, and let M be the moduli space of stable Higgs bundles on X (with genus g>1), with rank n and fixed determinant ξ, with n and deg(ξ) copr…

math.AG2001

Deformations of the Picard Bundle

I. Biswas, L. Brambila-Paz, P. E. Newstead

Let X be a nonsingular projective algebraic curve of genus g\ge3. We consider the moduli space M of stable bundles of fixed determinant with rank n and degree d coprime and d>n(2g-…