1
Department of Mathematics, Hubei University for Nationalities, Enshi, Hubei Province, 445000, P. R. China
2
LMAM & School of Mathematical Sciences, Peking University, Beijing, 100871, P. R. China
Abstract
A finite group G is said to be a POS-group if for each x in G the cardinality of the set {y in G | o(y) = o(x)} is a divisor of the order of G. In this paper we study the structure of POS-groups with some cyclic Sylow subgroups.
Shen, R., Shi, W. J. & Shi, J. (2013). POS-groups with some cyclic Sylow
subgroups. Bulletin of the Iranian Mathematical Society, 39(5), 941–957.
MLA
Shen, R., Shi, W. J., & Shi, J. "POS-groups with some cyclic Sylow
subgroups", Bulletin of the Iranian Mathematical Society, 39, 5, 2013, 941–957.
HARVARD
Shen, R., Shi, W. J., & Shi, J. (2013). 'POS-groups with some cyclic Sylow
subgroups', Bulletin of the Iranian Mathematical Society, 39(5), pp. 941–957.
CHICAGO
Shen, R., Shi, W. J. & Shi, J., "POS-groups with some cyclic Sylow
subgroups." Bulletin of the Iranian Mathematical Society, 39 5 (2013): 941–957,
VANCOUVER
Shen R., Shi W. J., Shi J. POS-groups with some cyclic Sylow
subgroups. BIMS. 2013;39(5):941–957.
