Finite p-Groups Whose Length of Chain of Nonnormal Subgroups is At Most 2
Author:
Funder
National Natural Resources Fun
Publisher
Springer Science and Business Media LLC
Subject
Anesthesiology and Pain Medicine
Link
http://link.springer.com/content/pdf/10.1007/s41980-019-00288-2.pdf
Reference32 articles.
1. An, L.J.: Finite $$p$$-groups whose nonnormal subgroups have few orders. Front. Math. China 13(4), 763–777 (2018)
2. An, L.J., Li, L.L., Qu, H.P., Zhang, Q.H.: Finite $$p$$-groups with a minimal nonabelian subgroup of index $$p$$ (II). Sci. China Math. 57, 737–753 (2014)
3. An, L.J., Zhang, Q.H.: Finite metahamiltonian $$p$$-groups. J. Algebra 442, 23–45 (2015)
4. Berkovich, Y.: Groups of Prime Power Order, vol. 1. Walter de Gruyter, Berlin (2008)
5. Besche, H.U., Eick, B., O’Brien, E.A.: A millennium project: constructing small groups. Int. J. Algebra Comput. 12, 623–644 (2002)
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