Nonnilpotent subsets in the Suzuki groups
Let $G$ be a group and $mathcal{N}$ be the class of all nilpotent groups. A subset $A$ of $G$ is said to be nonnilpotent if for any two distinct elements $a$ and $b$ in $A$, $langle a, brangle notin mathcal{N}$. If, for any other nonnilpotent subset $B$ in $G$, $|A|geq |B|$, then $A$ is said to be a...
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| Format: | Article |
| Language: | English |
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University of Isfahan
2017-06-01
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| Series: | International Journal of Group Theory |
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| Online Access: | http://ijgt.ui.ac.ir/article_11176_3a4049d20a5e0a7916fa9b1738b69f83.pdf |