The Gauss-Manin connection of the integral of the deformed difference product
type: Item
instance of: scholarly article
title: The Gauss-Manin connection of the integral of the deformed difference product
zbMATH Open document ID: 0947.32009
DOI: 10.1215/S0012-7094-98-09210-9
author: Jyoichi Kaneko
published in: Duke Mathematical Journal
publication date: 2000-03-27T00:00:00Z
review text: Continuing previous work by Baldassarri, the author determines natural bases for twisted de Rham rational cohomology groups related to the Gauss-Manin connection of a deformed difference product.
Mathematics Subject Classification ID: 32G34
Mathematics Subject Classification ID: 14F40
zbMATH DE Number: 1425093
zbMATH Keywords: Gauss-Manin connection
zbMATH Keywords: difference product
reviewed by: Alexandru Dimca
MaRDI profile type: Publication
cites work: Un théorème du type de Matsushima-Murakami concernant l'intégrale des fonctions multiformes
cites work: Gauss-Manin connection of integral of difference products
cites work: Finiteness of a cohomology associated with certain Jackson integrals
cites work: Q5668821
cites work: Q3999153
cites work: Cohomology of local systems on the complement of hyperplanes
cites work: 𝛽𝐧𝐛𝐜-bases for cohomology of local systems on hyperplane complements
cites work: Generalized Euler integrals and \(A\)-hypergeometric functions
cites work: Supersingular j-invariants as singular moduli mod p
cites work: Monodromy of hypergeometric functions arising from arrangements of hyperplanes
cites work: Local systems over complements of hyperplanes and the Kac-Kazhdan conditions for singular vectors
cites work: Arrangements of hyperplanes and Lie algebra homology
cites work: Q4848731
full work available at URL: s0012-7094-98-09210-9
OpenAlex ID: W1511906168
description: scientific article; zbMATH DE number 1425093