@article {
author = {Seyyed Hadi, Aziz and Ghorbani, Modjtaba and Nowroozi Larki, Farzaneh},
title = {A Simple Classification of Finite Groups of Order p2q2},
journal = {Mathematics Interdisciplinary Research},
volume = {3},
number = {2},
pages = {89-98},
year = {2018},
publisher = {University of Kashan},
issn = {2538-3639},
eissn = {2476-4965},
doi = {10.22052/mir.2017.62726.1044},
abstract = {Suppose G is a group of order p^2q^2 where p>q are prime numbers and suppose P and Q are Sylow p-subgroups and Sylow q-subgroups of G, respectively. In this paper, we show that up to isomorphism, there are four groups of order p^2q^2 when Q and P are cyclic, three groups when Q is a cyclic and P is an elementary ablian group, p^2+3p/2+7 groups when Q is an elementary ablian group and P is a cyclic group and finally, p + 5 groups when both Q and P are elementary abelian groups.},
keywords = {Semi-direct product,p-group,Sylow subgroup},
url = {http://mir.kashanu.ac.ir/article_45273.html},
eprint = {http://mir.kashanu.ac.ir/article_45273_e39c942af529952ba55f29606887d4c6.pdf}
}