Partial geometries in finite projective spaces

DOI10.1007/BF01226098zbMath0367.05019OpenAlexW2001376394MaRDI QIDQ1242169

Joseph A. Thas, de Clerck, Frank

Publication date: 1978

Published in: Archiv der Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01226098

Mathematics Subject Classification ID

Finite affine and projective planes (geometric aspects) (51E15) Other designs, configurations (05B30) Combinatorial aspects of finite geometries (05B25)

Related Items (12)

Classifying derivable nets ⋮ Classification of \((1,s)\)-geometries fully embedded in PG(\(n,s\)), for \(s{\neq}\)2 ⋮ Partial three-spaces in finite projective spaces ⋮ Subplane covered nets and semipartial geometries ⋮ Editorial: Special issue on finite geometries in honor of Frank De Clerck ⋮ The embedding in \(\text{AG}(3,q)\) of \((0,2)\)-geometries with no planar nets ⋮ Partial geometries in finite affine spaces ⋮ On semipartial geometries ⋮ Affine attenuated spaces ⋮ Full embeddings of (\(\alpha\),\(\beta\))-geometries in projective spaces. II. ⋮ The embedding of \((0,\alpha)\)-geometries in \(\mathrm{PG}(n,q)\). II ⋮ Full embeddings of \((\alpha,\beta)\)-geometries in projective spaces

Cites Work

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• Strongly regular graphs having strongly regular subconstituents
• Generalized quadrangles in projective spaces
• Generalized quadrangles in finite projective spaces
• Strongly regular graphs, partial geometries and partially balanced designs
• Finite nets. II: Uniqueness and imbedding
• SOLUTION TO A PROBLEM OF L. FUCHS

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