The primitive derivation and freeness of multi-Coxeter arrangements.

DOI10.3792/pjaa.78.116zbMath1034.32020arXivmath/0206216OpenAlexW2001886992MaRDI QIDQ1869649

Masahiko Yoshinaga

Publication date: 2002

Published in: Proceedings of the Japan Academy. Series A (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0206216

zbMATH Keywords

Hodge filtrationfreenessfinite reflection groupmulti Coxeter arrangements

Mathematics Subject Classification ID

Relations with arrangements of hyperplanes (32S22)

Related Items

The characteristic polynomial of a multiarrangement ⋮ Recent topics of arrangements of hyperplanes ⋮ A basis construction of the extended Catalan and Shi arrangements of the type \(A_{2}\) ⋮ Freeness of multi-reflection arrangements via primitive vector fields ⋮ Equivariant multiplicities of Coxeter arrangements and invariant bases ⋮ Freeness of hyperplane arrangements and related topics ⋮ Simple-root bases for Shi arrangements ⋮ Exponents of 2-multiarrangements and multiplicity lattices ⋮ Topology of arrangements and representation stability. Abstracts from the workshop held January 14--20, 2018 ⋮ Bases of the contact-order filtration of derivations of Coxeter arrangements ⋮ A primitive derivation and logarithmic differential forms of Coxeter arrangements ⋮ The primitive derivation and discrete integrals ⋮ Coxeter multiarrangements with quasi-constant multiplicities ⋮ Free and non-free multiplicities on the \(A_3\) arrangement ⋮ The Hodge filtration and the contact-order filtration of derivations of Coxeter arrangements

Cites Work

• On a linear structure of the quotient variety by a finite reflexion group
• Multiderivations of Coxeter arrangements
• The Hodge filtration and the contact-order filtration of derivations of Coxeter arrangements
• Unnamed Item
• Unnamed Item

This page was built for publication: The primitive derivation and freeness of multi-Coxeter arrangements.