000 01801nam a2200325| 4500
001 82909
005 20200618152557.0
010 _a978-3-7643-8508-8
_dcompra
090 _a82909
100 _a20190128d2007 k||y0pory50 ba
101 _aeng
102 _aCH
200 _aq-Clan geometries in characteristic 2
_bDocumento eletrn̤ico
_fIlaria Cardinali, Stanley E. Payne
210 _aBasel
_cBirkhũser
_d2007
215 _aXIV, 166 p.
225 _aFrontiers in Mathematics
300 _aColocaȯ̂: Online
303 _aThis monograph offers the only comprehensive, coherent treatment of the theory - in characteristic 2 - of the so-called flock quadrangles, i.e., those generalized quadrangles (GQ) that arise from q-clans, along with their associated ovals. Special attention is given to the determination of the complete oval stabilizers of each of the ovals associated with a flock GQ. A concise but logically complete introduction to the basic ideas is given. The theory of these flock GQ has evolved over the past two decades and has reached a level of maturation that makes it possible for the first time to give a satisfactory, unified treatment of all the known examples. The book will be a useful resource for all researchers working in the field of finite geometry, especially those interested in finite generalized quadrangles. It is of particular interest to those studying ovals in finite Desarguesian planes. .
410 _x1660-8046
606 _936096
_aGeometria finita
606 _947999
_aSimetria (Matemt̀ica)
680 _aQA167.2
700 _aCardinali
_bIlaria
_932518
701 _aPayne
_bStanley E.
_4070
_932519
801 _gRPC
_aPT
856 _uhttps://doi.org/10.1007/978-3-7643-8508-8
942 _2lcc
_cF
_n0