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seen Aug 27 at 13:06

Aug
23
awarded  Tumbleweed
Aug
16
asked A question about relation between a finite simple group and a linear algebraic group
Aug
11
comment finite simple group of Lie type
The frobenius map is as defined in carter's book "Finite groups of Lie type, conjugacy classes and complex characters".
Aug
11
revised finite simple group of Lie type
added 59 characters in body
Aug
11
asked finite simple group of Lie type
Jul
9
accepted A question about Sylow subgroups
Jul
9
asked A question about Sylow subgroups
Jul
2
awarded  Curious
Jun
27
comment Some things about maximal tori
Yes, examples are good. However if there exists a proof to show that the answer is negative in (almost) all cases, is so much better!
Jun
26
comment Some things about maximal tori
Question had a typo! I corrected it now.
Jun
26
revised Some things about maximal tori
deleted 4 characters in body
Jun
26
asked Some things about maximal tori
Jun
18
comment Using a theorem to find the center of a $p$-sylow subgroup of simple group
Thanks for your guidance.
Jun
17
comment Using a theorem to find the center of a $p$-sylow subgroup of simple group
I think, it is not enough!
Jun
17
comment Using a theorem to find the center of a $p$-sylow subgroup of simple group
If we show that $U_{h-1}$ contains an element which is not in $Z(U)$ then is it enough to show $Z(U)=U_h$?
Jun
17
asked Using a theorem to find the center of a $p$-sylow subgroup of simple group
Jun
15
comment The center of Sylow $p$-subgroups of a finite simple group of Lie type
I really thank you for such a comprehensive answer. And a question, did you obtain the results yourself or use some of the presented references?
Jun
15
accepted The center of Sylow $p$-subgroups of a finite simple group of Lie type
Jun
15
accepted Sylow $p$-subgroups of finite simple groups of Lie type
Jun
15
comment The center of Sylow $p$-subgroups of a finite simple group of Lie type
I read your answer just now. Thank you for your nice answer. It seems the Wilson's book is the first step and then the carte's \emph{Simple Groups of Lie Type}.