The Slimmest Geometric Lattices
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Publication:4777305
DOI10.2307/1997023zbMath0289.05020OpenAlexW4246736289MaRDI QIDQ4777305
Thomas A. Dowling, Richard M. Wilson
Publication date: 1974
Full work available at URL: https://doi.org/10.2307/1997023
Related Items (15)
Constructible Sheaf Complexes in Complex Geometry and Applications ⋮ General geometric lattices and projective geometry of modules ⋮ On the number of lines in 4-dimensional linear spaces ⋮ Some matroid inequalities ⋮ Essence of independence: Hodge theory of matroids since June Huh ⋮ Combinatorics and Hodge theory ⋮ Combinatorial geometry takes the lead ⋮ Linear bounds on characteristic polynomials of matroids ⋮ The independent sets of rank k of a matroid ⋮ Connected matroids with the smallest Whitney numbers ⋮ Whitney Number Inequalities for Geometric Lattices ⋮ On the unimodality of the independent set numbers of a class of matroids ⋮ On the number of lines in planar spaces ⋮ Weak Maps of Combinatorial Geometries ⋮ The slimmest arrangements of hyperplanes: II. Basepointed geometric lattices and Euclidean arrangements
Cites Work
- Whitney Number Inequalities for Geometric Lattices
- A Catalogue of Combinatorial Geometries
- Stirling Behavior is Asymptotically Normal
- Concavity properties and a generating function for stirling numbers
- On the Foundations of Combinatorial Theory II. Combinatorial Geometries
- A rank inequality for finite geometric lattices
- [https://portal.mardi4nfdi.de/wiki/Publication:5731810 On the foundations of combinatorial theory I. Theory of M�bius Functions]
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