Geodesic
SUBGROUP PERMUTABILITY DEGREE OF PSL(2,pn)
Glasgow mathematical journal, Tome 55 (2013) no. 3, pp. 581-590

Voir la notice de l'article provenant de la source Cambridge University Press

We will compute the subgroup permutability degree of the projective special linear groups PSL(2,pn).
DOI : 10.1017/S0017089512000766
Mots-clés : Primary 20P05, Secondary 20G40, 12E20, 12F99, 12Y05 
SAEEDI, F.; G., M. FARROKHI D. SUBGROUP PERMUTABILITY DEGREE OF PSL(2,pn). Glasgow mathematical journal, Tome 55 (2013) no. 3, pp. 581-590. doi: 10.1017/S0017089512000766
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[1] 1.Blaum, M., Factorizations of the simple groups PSL (q) and PSU (q 2), Arch. Math. 40 (1983), 8–13. Google Scholar | DOI

[2] 2.Dickson, L. E., Linear groups with an exposition of the galois field theory (Dover Publications, New York, 1958). Google Scholar

[3] 3.Farrokhi D. G., M., Factorization numbers of finite abelian groups, Internat. J. Group Theory 2 (2) (2013), 1–8. Google Scholar

[4] 4.Gentchev, T. R., Factorizations of the sporadic simple groups, Arch. Math. 47 (1986), 97–102. Google Scholar

[5] 5.Gentchev, T. R., Factorizations of the groups of Lie type of Lie rank 1 or 2, Arch. Math. 47 (1986), 493–499. Google Scholar

[6] 6.Gustafson, W. H., What is the probability that two group elements commute? Amer. Math. Monthly 80 (1973), 1031–1304. Google Scholar | DOI

[7] 7.Huppert, B., Endliche Gruppen I (Springer-Verlag, Berlin, Heidelberg, 1967). Google Scholar

[8] 8.Ito, N., On the factorizations of the linear fractional group LF(2,pn), Acta Sci. Math. (Szeged, Hungary) 15 (1953), 79–84. Google Scholar

[9] 9.Saeedi, F. and Farrokhi D. G., M., Factorization numbers of some finite groups, Glasgow Math. J. 54 (2012), 345–354. Google Scholar | DOI

[10] 10.Tărnăuceanu, M., Subgroup commutativity degrees of finite groups, J. Algebra 321 (9) (2009), 2508–2520. Google Scholar

[11] 11.Tărnăuceanu, M., Addendum to “Subgroup commutativity degrees of finite groups'' [J. Algebra (9) (2009), 2508–2520], J. Algebra, 337 (9) (2011), 363–368. Google Scholar | DOI

[12] 12.Tchakerian, K. B. and Gentchev, T. R., Factorizations of the groups G (q), Arch. Math. 44 (1985), 230–232. Google Scholar | DOI

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