Inductive and divisional posets

DOI10.1112/jlms.12829arXiv2304.08145OpenAlexW4387860621MaRDI QIDQ6199309

Roberto Pagaria, Lorenzo Vecchi, Tan Nhat Tran, Unnamed Author

Publication date: 23 February 2024

Published in: Journal of the London Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2304.08145

Mathematics Subject Classification ID

Arrangements of points, flats, hyperplanes (aspects of discrete geometry) (52C35)

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Divisionally free arrangements of hyperplanes
• The freeness of ideal subarrangements of Weyl arrangements
• Applications of quotient posets
• On the geometry of toric arrangements
• Periodicity of hyperplane arrangements with integral coefficients modulo positive integers
• Free arrangements of hyperplanes and supersolvable lattices
• Combinatorics and topology of complements of hyperplanes
• Generalized exponents of a free arrangement of hyperplanes and Shepherd- Todd-Brieskorn formula
• On free deformations of the braid arrangement
• On inductively free reflection arrangements.
• Representations of torsion-free arithmetic matroids
• Arrangements of ideal type
• Characteristic quasi-polynomials of ideals and signed graphs of classical root systems
• Combinatorics of certain abelian Lie group arrangements and chromatic quasi-polynomials
• Modular elements of geometric lattices
• Supersolvable lattices
• Supersolvability and the Koszul property of root ideal arrangements
• A Tutte polynomial for toric arrangements
• The Geometry of Root Systems and Signed Graphs
• The number of lattice points in alcoves and the exponents of the finite Weyl groups
• Inductive and Recursive Freeness of Localizations of Multiarrangements
• Orlik-Solomon type presentations for the cohomology algebra of toric arrangements
• Arrangements of ideal type are inductively free
• Exponents for 𝐵-stable ideals
• The Characteristic Quasi-Polynomials of the Arrangements of Root Systems and Mid-Hyperplane Arrangements

This page was built for publication: Inductive and divisional posets