I punti delle ipersuperficie cubiche irriducibili di come sottoinsieme intersezione completa
Indice de Clifford des intersections complètes de l'espace
Inégalités numériques pour les surfaces de type général. Appendice : «L’inégalité pour les surfaces de type général» par A. Beauville
Inner projections of algebraic surfaces: a finiteness result.
Instantons, topological strings, and enumerative geometry.
Intersection rings of spaces of triangles
Intersection Theory of Projective Linear Spaces.
Intersections of Projective Varieties and Generic Projections.
Introducción a la geometría algebraica de trivariedades proyectivas complejas con singularidades ordinarias.
Invariance of tautological equations I: conjectures and applications
The main goal of this paper is to introduce a set of conjectures on the relations in the tautological rings. In particular, this framework gives an efficient algorithm to calculate all tautological equations using only finite-dimensional linear algebra. Other applications include the proofs of Witten’s conjecture on the relations between higher spin curves and Gelfand–Dickey hierarchy and Virasoro conjecture for target manifolds with conformal semisimple quantum cohomology, both for genus up to...
Invariants of real symplectic four-manifolds out of reducible and cuspidal curves
We construct invariants under deformation of real symplectic four-manifolds. These invariants are obtained by counting three different kinds of real rational -holomorphic curves which realize a given homology class and pass through a given real configuration of (the appropriate number of) points. These curves are cuspidal curves, reducible curves and curves with a prescribed tangent line at some real point of the configuration. They are counted with respect to some sign defined by the parity of...
Invertible cohomological field theories and Weil-Petersson volumes
We show that the generating function for the higher Weil–Petersson volumes of the moduli spaces of stable curves with marked points can be obtained from Witten’s free energy by a change of variables given by Schur polynomials. Since this generating function has a natural extension to the moduli space of invertible Cohomological Field Theories, this suggests the existence of a “very large phase space”, correlation functions on which include Hodge integrals studied by C. Faber and R. Pandharipande....
Isolated points on fibers of affinoid varieties.