The Theta Correspondence and Harmonic Forms. I.
Geodesic cycles and the Weil representation I ; quotients of hyperbolic space and Siegel modular forms
The relative deformation theory of representations and flat connections and deformations of linkages in constant curvature spaces
Intersection numbers of cycles on locally symmetric spaces and Fourier coefficients of holomorphic modular forms in several complex variables
The deformation theory of representations of fundamental groups of compact Kähler manifolds
On representation varieties of Artin groups, projective arrangements and the fundamental groups of smooth complex algebraic varieties
Harmonic Differentials and Closed Geodesics on a Riemann Surface.
Modular Lagrangians and the theta multiplier.
A Kähler structure on moduli space of isometric maps of a circle into Euclidean space.
The ideal of relations for the ring of invariants of points on the line
The ring of projective invariants of ordered points on the projective line is one of the most basic and earliest studied examples in Geometric Invariant Theory. It is a remarkable fact and the point of this paper that, unlike its close relative the ring of invariants of unordered points, this ring can be completely and simply described. In 1894 Kempe found generators for this ring, thereby proving the First Main Theorem for it (in the terminology introduced by Weyl). In this paper we compute...
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