Automorphism groups of groups of order $p^{2}q^{2}$
DOI :
https://doi.org/10.5269/bspm.67496Résumé
In this paper, we have computed the automorphism groups of all groups of order $p^{2}q^{2}$ up to isomorphism, where $p$ and $q$ are distinct primes.
Références
1. Bidwell, J. N. S., Curran, M. J. and McCaughan, D. J., Automorphisms of direct products of finite groups, Arch. Math 86, 481-489, (2006).
2. Bidwell, J. N. S. and Curran, M. J., The automorphism group of a split metacyclic p-group, Arch. Math. 87, 488–497, (2006).
3. Campedel, E., Caranti, A. and Corso, I. D., The automorphism groups of groups of order p2q, Int. J. Group Theory 10, 149–157, (2021).
4. The GAP-Groups, Gap-Groups, Algorithms and Programming, 4.11.1 (2021). http://www.gap-system.org16 V. Kakkar and R. Lal
5. Hadi, A. S., Ghorbani, M. and Larki, F. N., A simple classification of finite groups of order p2q2, Math. Interdisc. Res. 3, 89–98, (2018).
2. Bidwell, J. N. S. and Curran, M. J., The automorphism group of a split metacyclic p-group, Arch. Math. 87, 488–497, (2006).
3. Campedel, E., Caranti, A. and Corso, I. D., The automorphism groups of groups of order p2q, Int. J. Group Theory 10, 149–157, (2021).
4. The GAP-Groups, Gap-Groups, Algorithms and Programming, 4.11.1 (2021). http://www.gap-system.org16 V. Kakkar and R. Lal
5. Hadi, A. S., Ghorbani, M. and Larki, F. N., A simple classification of finite groups of order p2q2, Math. Interdisc. Res. 3, 89–98, (2018).
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Publié
2025-09-18
Numéro
Rubrique
Research Articles
Licence
When the manuscript is accepted for publication, the authors agree automatically to transfer the copyright to the (SPM).
The journal utilize the Creative Common Attribution (CC-BY 4.0).
Données de Fonds
-
University Grants Commission
Numéros de subventions F.16-6(DEC. 2016)/2017(NET)



