Every group is the automorphism group of a rank-3 matroid

DOI10.1007/BF01267866zbMath0808.05029OpenAlexW2015360935MaRDI QIDQ1336195

Joseph P. S. Kung, Joseph E. Bonin

Publication date: 7 November 1994

Published in: Geometriae Dedicata (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01267866

zbMATH Keywords

automorphism groupmatroidDowling geometries

Mathematics Subject Classification ID

Finite automorphism groups of algebraic, geometric, or combinatorial structures (20B25) Combinatorial aspects of matroids and geometric lattices (05B35) Infinite automorphism groups (20B27)

Related Items (3)

Automorphisms of Dowling Lattices and Related Geometries ⋮ On the birational geometry of matroids ⋮ The class of non-Desarguesian projective planes is Borel complete

Cites Work

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• The geometry of Dowling lattices
• Every group is the collineation group of some projective plane
• On the automorphism group of a matroid
• A class of geometric lattices based on finite groups
• Modular Constructions for Combinatorial Geometries
• Automorphisms of Dowling Lattices and Related Geometries
• Graphs of Degree Three with a Given Abstract Group

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