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GH from MO
GH from MO
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Let $G$ be a finite group of Lie type in charecteristiccharacteristic $p$. When is the Sylow $p$-subgroup of $G$ cyclic?

Let $G$ be a finite group of Lie type in charecteristic $p$. When is the Sylow $p$-subgroup of $G$ cyclic?

Let $G$ be a finite group of Lie type in characteristic $p$. When is the Sylow $p$-subgroup of $G$ cyclic?

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user9072
user9072
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GH from MO
GH from MO
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can Can the sylowSylow p subgroup-subgroup of a finite group of lieLie type be cyclic?

let GLet $G$ be a finite group of lieLie type in charecteristic p$p$. For which type sylow p subgroup are cylicWhen is the Sylow $p$-subgroup of $G$ cyclic?

can the sylow p subgroup of a finite group of lie type be cyclic

let G be a finite group of lie type in charecteristic p. For which type sylow p subgroup are cylic?

Can the Sylow p-subgroup of a finite group of Lie type be cyclic?

Let $G$ be a finite group of Lie type in charecteristic $p$. When is the Sylow $p$-subgroup of $G$ cyclic?

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gauss
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