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We describe the structure of all codimension-2 lattice configurations A which admit a stable rational...
By analyzing the local and infinitesimal behavior of degenerating polarized variations of Hodge structure the...
The Hard Lefschetz Theorem (HLT) and the Hodge–Riemann bilinear relations (HRR) hold in various contexts:...
We present examples that show that in dimension higher than one or...
We study the problem of counting the total number of affine solutions of a system...
We study the A-discriminant of toric varieties....
We present examples which show that in dimension higher than one or codimension higher than...
We introduce a notion of balanced configurations of vectors. This is motivated by the study...
We exhibit a direct correspondence between the potential defining the H1,1 small quantum module structure...
A binomial residue is a rational function defined by a hypergeometric integral whose kernel is...
Multivariate hypergeometric functions associated with toric varieties were introduced by Gel'fand, Kapranov and Zelevinsky. Singularities...
We study the total sum of Grothendieck residues of a Laurent polynomial relative to a...
Resultants, Jacobians and residues are basic invariants of multivariate polynomial systems. We examine their interrelations...
We study residues on a complete toric variety X, which are defined in terms of...
Let S be a nonsingular complex algebraic variety and V a polarized variation of Hodge...
An abstract for this item is not available.
Some of the work on this paper was done while the first author was on...
Assuming suitable convergence properties for the Gromov-Witten potential of a Calabi-Yau manifold $X$ one may...
Given n polynomials in n variables with a finite number of complex roots, for any...