Topologische Ovale

DOI10.1007/BF00181558zbMath0453.51007OpenAlexW4245037282MaRDI QIDQ1149113

Hermann Hähl, Rainer Löwen, Thomas Buchanan

Publication date: 1980

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

Full work available at URL: https://doi.org/10.1007/bf00181558

zbMATH Keywords

locally compact connected Möbius planelocally compact topological projective planetopological ovaltopologically closed ovals

Mathematics Subject Classification ID

Topological linear incidence structures (51H10)

Related Items (26)

Topological ovals in 4-dimensional translation planes ⋮ The Apollonius problem in four-dimensional Laguerre planes ⋮ Topological pseudo-ovals, elation Laguerre planes, and elation generalized quadrangles ⋮ Compact Tits quadrangles as Lie geometries of topological Laguerre spaces ⋮ Projektive Ebenen und Kegelschnitte ⋮ Continuous planar functions ⋮ Elementary constructions of locally compact affine planes ⋮ The point space of 4-dimensional Laguerre planes ⋮ On the existence of topological ovals in flat projective planes ⋮ Smooth stable planes ⋮ Maximal arcs in the complex projective plane and completely 2-valent functions ⋮ Compact projective planes with homogeneous ovals ⋮ Invertible sharply \(n\)-transitive sets ⋮ Flat weakly Miquelian Laguerre planes are ovoidal ⋮ Polarities of Schellhammer planes ⋮ The elation group of a 4-dimensional Laguerre plane ⋮ Topological antiregular quadrangles ⋮ Absolute points of continuous and smooth polarities ⋮ Proof of the oval conjecture for proper planar partition surfaces ⋮ 4-dimensionale projektive Ebenen vom Lenz-Barlotti-Typ II.2. (Four- dimensional projective planes of Lenz-Barlotti type II.2.) ⋮ Automorphisms of Hilbert's non-desarguesian affine plane and its projective closure ⋮ Generalized quadrangles constructed from topological Laguerre planes ⋮ A FLAT LAGUERRE PLANE OF KLEINEWILLINGHÖFER TYPE V ⋮ Compact connected translation generalized quadrangles ⋮ Remarks on projectivities ⋮ 4-dimensional point-transitive groups of automorphisms of 2-dimensional Laguerre planes

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