Holomorphic Vector Fields on Complex Surfaces.
Holomorph-prävollständige Resträume zu analytischen Mengen in Steinschen Räumen.
Holomorphy of local zeta functions for curves.
Holonomie sans structure de Frobenius et critères d’holonomie
Ce travail s’inscrit dans le cadre de la théorie des -modules arithmétiques de Berthelot. Nous définissons la notion de -modules arithmétiques holonomes. Lorsque les modules sont munis d’une structure de Frobenius, nous retrouvons la définition d’holonomie de Berthelot. Nous vérifions que l’inégalité de Bernstein et le critère homologique d’holonomie de Virrion restent valables sans l’hypothèse d’une structure de Frobenius. Nous établissons qu’un -module surcohérent (sans structure de Frobenius)...
Homeomorphic non-diffeomorphic surfaces with samll invariants.
Homogene Räume k-affinoider Gruppen.
Homogeneous Algebraic Varieties Defined by Jordan Pairs.
Homogeneous Complex Surfaces.
Homogeneous polynomial invariants for cubic-homogeneous functions.
Homogeneous polynomials with isomorphic Milnor algebras
We recall first Mather's Lemma providing effective necessary and sufficient conditions for a connected submanifold to be contained in an orbit. We show that two homogeneous polynomials having isomorphic Milnor algebras are right-equivalent.
Homogeneous varieties for semisimple groups of rank one
Homogeneous-rational manifolds and unique factorization
Homological algebra and divergent series.
Homological dimension of algebras of invariants.
Homological equivalence modulo algebraic equivalence is not finitely generated
Homological Mirror Symmetry for manifolds of general type
In this paper we outline the foundations of Homological Mirror Symmetry for manifolds of general type. Both Physics and Categorical prospectives are considered.
Homological projective duality
We introduce a notion of homological projective duality for smooth algebraic varieties in dual projective spaces, a homological extension of the classical projective duality. If algebraic varieties X and Y in dual projective spaces are homologically projectively dual, then we prove that the orthogonal linear sections of X and Y admit semiorthogonal decompositions with an equivalent nontrivial component. In particular, it follows that triangulated categories of singularities of these sections are...
Homological Properties of Certain Arithmetic Groups in the Function Field Case.
Homologie du groupe linéaire et polylogarithmes
Homologiegruppen von Schnitten zweier Quadriken des P4 und Repräsentanten ihrer Erzeugenden