Transitive eggs

John Bamberg; Tim Penttila

Transitive eggs

Research output: Contribution to journal › Article › peer-review

Abstract

We prove that a pseudo-oval or pseudo-ovoid (that is not an oval or ovoid) admitting an insoluble transitive group of collineations is elementary and arises over an extension field from a conic, an elliptic quadric, or a Suzuki-Tits ovoid.

Original language	English
Pages (from-to)	1-12
Journal	Innovations in Incidence Geometry
Volume	4
Publication status	Published - 2006

Access to Document

http://www.iig.ugent.be/

Cite this

@article{5d864a6ea613462faaca23fa4c3b9cc0,

title = "Transitive eggs",

abstract = "We prove that a pseudo-oval or pseudo-ovoid (that is not an oval or ovoid) admitting an insoluble transitive group of collineations is elementary and arises over an extension field from a conic, an elliptic quadric, or a Suzuki-Tits ovoid.",

author = "John Bamberg and Tim Penttila",

year = "2006",

language = "English",

volume = "4",

pages = "1--12",

journal = "Innovations in Incidence Geometry",

issn = "1781-6475",

}

TY - JOUR

T1 - Transitive eggs

AU - Bamberg, John

AU - Penttila, Tim

PY - 2006

Y1 - 2006

N2 - We prove that a pseudo-oval or pseudo-ovoid (that is not an oval or ovoid) admitting an insoluble transitive group of collineations is elementary and arises over an extension field from a conic, an elliptic quadric, or a Suzuki-Tits ovoid.

AB - We prove that a pseudo-oval or pseudo-ovoid (that is not an oval or ovoid) admitting an insoluble transitive group of collineations is elementary and arises over an extension field from a conic, an elliptic quadric, or a Suzuki-Tits ovoid.

M3 - Article

VL - 4

SP - 1

EP - 12

JO - Innovations in Incidence Geometry

JF - Innovations in Incidence Geometry

SN - 1781-6475

ER -

Transitive eggs

Abstract

Access to Document

Fingerprint

Cite this