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Given n polynomials in n variables with a finite number of complex roots, for any of their roots there is a local residue operator assigning a complex number to any polynomial. This is an algebraic, b...
The spinor representation is developed and used to investigate minimal surfaces in R^3 with embedded planar ends. The moduli spaces of planar-ended minimal spheres and real projective planes are deter...
Let S be a nonsingular complex algebraic variety and V a polarized variation of Hodge structure of weight 2p with polarization form Q. Given an integer K, let S(K) be the space of pairs (s, u) with s ...
We study the harmonic map equations for maps of a Riemann surface into a Riemannian symmetric space of compact type from the point of view of soliton theory. There is a well-known dressing action of a...
Isometric immersions of space forms and soliton theory.
Curved flats in symmetric spaces.
PERVERSE SHEAVES ON LOOP GRASSMANNIANS AND LANGLANDS DUALITY.
The Singular Supports of IC Sheaves on Quasimaps' Spaces are Irreducible.
Resultants, Jacobians and residues are basic invariants of multivariate polynomial systems. We examine their interrelations in the context of toric geometry. The global residue in the torus, studied b...
Residues in toric varieties     Complete torus  residue  elements  remain       2014/12/29
We study residues on a complete toric variety X, which are defined in terms of the homogeneous coordinate ring of X.We first prove a global transformation law for toric residues. When the fan of the t...
Curved flats and isothermic surfaces.
In this note we classify all Bonnet pairs on a simply connected domain. Our main intent was to apply what we call a quaternionic function theory to a concrete problem in differential geometry. The ide...
Rank 2 Integrable Systems of Prym Varieties.
Semiinfinite Flags. I. Case of Global Curve P^1.
A Note on the Symplectic Structure on the Space of G-Monopoles.

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