Cohomology of local systems on the complement of hyperplanes (Erratum).
Displaying 21 – 40 of 124
Cohomology of non-complete algebraic varieties
Robin Hartshorne (1971)
Compositio Mathematica
Coleman integration versus Schneider integration on semistable curves.
de Shalit, Ehud (2007)
Documenta Mathematica
Combinatorics and Topology of Complements of Hyperplanes.
Peter Orlik, Louis Solomon (1980)
Inventiones mathematicae
Comparaison entre la cohomologie algébrique et la cohomologie p-adique rigide à coefficiets dans un module différentiel. II. Cas des singularités régulières á plusieures variables.
F. Baldassarri (1988)
Mathematische Annalen
Comparaison entre la cohomologie algébrique et la cohomologie -adique rigide à coefficients dans un nodule différentiel
Francesco Baldassarri (1984/1985)
Groupe de travail d'analyse ultramétrique
Comparison theorems between algebraic and analytic De Rham cohomology (with emphasis on the -adic case)
Yves André (2004)
Journal de Théorie des Nombres de Bordeaux
We present a panorama of comparison theorems between algebraic and analytic De Rham cohomology with algebraic connections as coefficients. These theorems have played an important role in the development of -module theory, in particular in the study of their ramification properties (irregularity...). In part I, we concentrate on the case of regular coefficients and sketch the new proof of these theorems given by F. Baldassarri and the author, which is of elementary nature and unifies the complex...
Complément à l'article de P. Deligne "La conjecture de Weil pour les surfaces K3".
M. Rapoport (1971/1972)
Inventiones mathematicae
Complexe de de Rham filtré d'une variété singulière
Philippe Du Bois (1981)
Bulletin de la Société Mathématique de France
Complexe de De Rham-Witt à coefficients dans un cristal
Jean-Yves Etesse (1988)
Compositio Mathematica
Complexe de de Rham-Witt et cohomologie cristalline
Luc Illusie (1979)
Annales scientifiques de l'École Normale Supérieure
Complexe dualisant et applications à la classe fondamentale d'un cycle
Fouad El Zein (1978)
Mémoires de la Société Mathématique de France
Computing Gauss-Manin systems for complete intersection singularities .
Aleksandrov, A.G., Tanabé, S. (1996)
Georgian Mathematical Journal
Cycles de Hodge absolus et périodes des intégrales des variétés abéliennes. (Rédigé par J. L. Brylinski)
Pierre Deligne (1980)
Mémoires de la Société Mathématique de France
Cycles of algebraic manifolds and -cohomology
A. Andreotti, F. Norguet (1971)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
De Rham cohomology and homotopy Frobenius manifolds
Vladimir Dotsenko, Sergey Shadrin, Bruno Vallette (2015)
Journal of the European Mathematical Society
We endow the de Rham cohomology of any Poisson or Jacobi manifold with a natural homotopy Frobenius manifold structure. This result relies on a minimal model theorem for multicomplexes and a new kind of a Hodge degeneration condition.
De Rham cohomology of affinoid spaces
Marius Van der Put (1990)
Compositio Mathematica
de Rham Theory for Tame Stacks and Schemes with Linearly Reductive Singularities
Matthew Satriano (2012)
Annales de l’institut Fourier
We prove that the Hodge-de Rham spectral sequence for smooth proper tame Artin stacks in characteristic (as defined by Abramovich, Olsson, and Vistoli) which lift mod degenerates. We push the result to the coarse spaces of such stacks, thereby obtaining a degeneracy result for schemes which are étale locally the quotient of a smooth scheme by a finite linearly reductive group scheme.
De Rham-Witt cohomology and displays.
Langer, Andreas, Zink, Thomas (2007)
Documenta Mathematica
Deformations of free and linear free divisors
Michele Torielli (2013)
Annales de l’institut Fourier
We study deformations of free and linear free divisors. We introduce a complex similar to the de Rham complex whose cohomology calculates the deformation spaces. This cohomology turns out to be zero for all reductive linear free divisors and to be constructible for Koszul free divisors and weighted homogeneous free divisors.