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math.AG2013★ 2 cited

Projected Gromov-Witten varieties in cominuscule spaces

Anders S. Buch, Pierre-Emmanuel Chaput, Leonardo C. Mihalcea +1

A projected Gromov-Witten variety is the union of all rational curves of fixed degree that meet two opposite Schubert varieties in a homogeneous space X = G/P. When X is cominuscul…

math.AG2013

Sur l'application des périodes d'une Variation de Structure de Hodge attachée aux familles d'hypersurfaces á singularités simples

Philippe Eyssidieux, Damien Mégy

Let be a positive even integer and a positive integer . To every complete family of n dimensional degree d hypersurfaces in the projective space with isolated A-D-E sin…

math.AG2013★ 1 cited

Algebraic differential equations associated to some polynomials

Daniel Barlet

We compute the Gauss-Manin differential equation for any period of a polynomial in \ $\C[x_{0},\dots, x_{n}]$ \ with \ \ monomials. We give two general factorizations theor…

math.AG2013★ 18 cited

Compact moduli spaces for slope-semistable sheaves

Daniel Greb, Matei Toma

We resolve pathological wall-crossing phenomena for moduli spaces of sheaves on higher-dimensional base manifolds. This is achieved by considering slope-semistability with respect…

math.AG2013★ 17 cited

Représentations linéaires des groupes kählériens : Factorisations et conjecture de Shafarevich linéaire

Frédéric Campana, Benoît Claudon, Philippe Eyssidieux

We extend to compact Kähler manifolds some classical results on linear representation of fundamental groups of complex projective manifolds. Our approach based on an interversion l…

math.AG2013★ 1 cited

Asymptotics of a vanishing period : characterization of semi-simplicity

Daniel Barlet

In this paper we introduce the word {\em fresco} to denote a monogenic geometric (a,b)-module. This "basic object" (generalized Brieskorn module with one generator) corresponds to…