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Designs from maximal subgroups and conjugacy classes of Ree groups
Advances in Mathematics of Communications ( IF 0.7 ) Pub Date : 2019-11-20 , DOI: 10.3934/amc.2020033 Jamshid Moori , , Bernardo G. Rodrigues , Amin Saeidi , Seiran Zandi ,
Advances in Mathematics of Communications ( IF 0.7 ) Pub Date : 2019-11-20 , DOI: 10.3934/amc.2020033 Jamshid Moori , , Bernardo G. Rodrigues , Amin Saeidi , Seiran Zandi ,
In this paper, using a method of construction of $ 1 $-designs which are not necessarily symmetric, introduced by Key and Moori in [5 ], we determine a number of $ 1 $-designs with interesting parameters from the maximal subgroups and the conjugacy classes of the small Ree groups $ ^2G_2(q) $. The designs we obtain are invariant under the action of the groups $ ^2G_2(q) $.
中文翻译:
Ree群的最大子群和共轭类的设计
在本文中,由Key和Moori在[5 ],我们从最大子组和小型Ree组$ ^ 2G_2(q)$的共轭类中确定了一些有趣参数的$ 1 $ -designs。我们获得的设计在组$ ^ 2G_2(q)$的作用下是不变的。
更新日期:2019-11-20
中文翻译:
Ree群的最大子群和共轭类的设计
在本文中,由Key和Moori在[