Large quartic groups on translation planes, II—Even order: Characterization of the Ott‐Schaeffer planes | Zendy

Biliotti Mauro | Zendy; Jha Vikram | Zendy; Johnson Norman L. | Zendy

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Large quartic groups on translation planes, II—Even order: Characterization of the Ott‐Schaeffer planes

Author(s) -

Biliotti Mauro,

Jha Vikram,

Johnson Norman L.

Publication year - 2005

Publication title -

journal of combinatorial designs

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.618

H-Index - 34

eISSN - 1520-6610

pISSN - 1063-8539

DOI - 10.1002/jcd.20047

Subject(s) - quartic function , mathematics , collineation , order (exchange) , combinatorics , characterization (materials science) , translation (biology) , group (periodic table) , pure mathematics , physics , optics , projective space , quantum mechanics , biochemistry , chemistry , projective test , finance , messenger rna , economics , gene

A general theory of collineation groups generated by quartic groups of even order is considered. Applications are given to collineation groups generated by ‘large’ quartic groups. © 2005 Wiley Periodicals, Inc. J Combin Designs 13: 195–210, 2005.

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