In this paper, we prove that chevalley groups $G_2(q)$, where $q=3^n$ and $q^2+q+1$ is a prime numbers can be uniquely determined by the order of group and the number of elements with the same order.
Ebrahimzadeh, B. and Shabandarzadeh, H. (2024). A new characterization of Chevalley groups $\mathbf{G_2(3^n)}$ by the order of the group and the number of elements with the same order. AUT Journal of Mathematics and Computing, (), -. doi: 10.22060/ajmc.2024.22566.1173
MLA
Ebrahimzadeh, B. , and Shabandarzadeh, H. . "A new characterization of Chevalley groups $\mathbf{G_2(3^n)}$ by the order of the group and the number of elements with the same order", AUT Journal of Mathematics and Computing, , , 2024, -. doi: 10.22060/ajmc.2024.22566.1173
HARVARD
Ebrahimzadeh, B., Shabandarzadeh, H. (2024). 'A new characterization of Chevalley groups $\mathbf{G_2(3^n)}$ by the order of the group and the number of elements with the same order', AUT Journal of Mathematics and Computing, (), pp. -. doi: 10.22060/ajmc.2024.22566.1173
CHICAGO
B. Ebrahimzadeh and H. Shabandarzadeh, "A new characterization of Chevalley groups $\mathbf{G_2(3^n)}$ by the order of the group and the number of elements with the same order," AUT Journal of Mathematics and Computing, (2024): -, doi: 10.22060/ajmc.2024.22566.1173
VANCOUVER
Ebrahimzadeh, B., Shabandarzadeh, H. A new characterization of Chevalley groups $\mathbf{G_2(3^n)}$ by the order of the group and the number of elements with the same order. AUT Journal of Mathematics and Computing, 2024; (): -. doi: 10.22060/ajmc.2024.22566.1173
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