The Library
Logarithmic differential operators and logarithmic de Rham complexes relative to a free divisor
Tools
UNSPECIFIED (1999) Logarithmic differential operators and logarithmic de Rham complexes relative to a free divisor. ANNALES SCIENTIFIQUES DE L ECOLE NORMALE SUPERIEURE, 32 (5). pp. 701-714. ISSN 0012-9593.
Research output not available from this repository.
Request-a-Copy directly from author or use local Library Get it For Me service.
Abstract
We prove a structure theorem for differential operators in the 0-th term of the V-filtration relative to a free divisor, manifold. As an application, we give a formula for the logarithmic de Rham complex with respect to a free divisor in terms of V-0-modules, which generalizes the classical formula for the usual de Rham complex in terms of D-modules, and the formula of Esnault-Viehweg in the case of a normal crossing divisor. We also give a sufficient algebraic condition for perversity of the logarithmic de Rham complex. (C) Elsevier, Paris.
Item Type: | Journal Article | ||||
---|---|---|---|---|---|
Subjects: | Q Science > QA Mathematics | ||||
Journal or Publication Title: | ANNALES SCIENTIFIQUES DE L ECOLE NORMALE SUPERIEURE | ||||
Publisher: | GAUTHIER-VILLARS/EDITIONS ELSEVIER | ||||
ISSN: | 0012-9593 | ||||
Official Date: | September 1999 | ||||
Dates: |
|
||||
Volume: | 32 | ||||
Number: | 5 | ||||
Number of Pages: | 14 | ||||
Page Range: | pp. 701-714 | ||||
Publication Status: | Published |
Data sourced from Thomson Reuters' Web of Knowledge
Request changes or add full text files to a record
Repository staff actions (login required)
View Item |