On finite generalized quadrangles with PSL(2,q) as an automorphism group

Let S be a finite thick generalized quadrangle, and suppose that G is an automorphism group of S . If G acts primitively on both the points and lines of S , then it is known that G must be almost simple. In this paper, we show that if the socle of G is PSL ( 2 , q ) with q ≥ 4 , then q = 9 and S is...

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Published in:Designs, codes, and cryptography Vol. 91; no. 6; pp. 2347 - 2364
Main Authors: Feng, Tao, Lu, Jianbing
Format: Journal Article
Language:English
Published: New York Springer US 01.06.2023
Springer Nature B.V
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ISSN:0925-1022, 1573-7586
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Abstract Let S be a finite thick generalized quadrangle, and suppose that G is an automorphism group of S . If G acts primitively on both the points and lines of S , then it is known that G must be almost simple. In this paper, we show that if the socle of G is PSL ( 2 , q ) with q ≥ 4 , then q = 9 and S is the unique generalized quadrangle of order 2.
AbstractList Let S be a finite thick generalized quadrangle, and suppose that G is an automorphism group of S . If G acts primitively on both the points and lines of S , then it is known that G must be almost simple. In this paper, we show that if the socle of G is PSL ( 2 , q ) with q ≥ 4 , then q = 9 and S is the unique generalized quadrangle of order 2.
Let S be a finite thick generalized quadrangle, and suppose that G is an automorphism group of S. If G acts primitively on both the points and lines of S, then it is known that G must be almost simple. In this paper, we show that if the socle of G is PSL(2,q) with q≥4, then q=9 and S is the unique generalized quadrangle of order 2.
Author Lu, Jianbing
Feng, Tao
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The Author(s), under exclusive licence to Springer Science+Business Media, LLC, part of Springer Nature 2023.
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Let S be a finite thick generalized quadrangle, and suppose that G is an automorphism group of S. If G acts primitively on both the points and lines of S, then...
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Coding and Information Theory
Computer Science
Cryptology
Discrete Mathematics in Computer Science
Geometry
Inequality
Polygons
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