Translation planes of odd order and odd dimension.
Ostrom, T.G. (1979)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Collineation groups of translation planes of small dimension.”
Translation planes of odd order and odd dimension.
Translation planes of even order in which the dimension has only one odd factor.
Ostrom, T.G. (1980)
International Journal of Mathematics and Mathematical Sciences
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Translation planes of dimension two and characteristic two.
Johnson, N.L., Ostrom, T.G. (1983)
International Journal of Mathematics and Mathematical Sciences
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Quasifields with irreducible nuclei.
Kallaher, Michael J. (1984)
International Journal of Mathematics and Mathematical Sciences
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Groups where each element is conjugate to its certain power
Pál Hegedűs (2013)
Open Mathematics
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This paper deals with a rationality condition for groups. Let n be a fixed positive integer. Suppose every element g of the finite solvable group is conjugate to its nth power g n. Let p be a prime divisor of the order of the group. We conclude that the multiplicative order of n modulo p is small, or p is small.
Maximal subgroups of finite groups.
Srinivasan, S. (1990)
International Journal of Mathematics and Mathematical Sciences
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On the Fitting length of
Gülin Ercan, İsmail Ş. Güloğlu (1993)
Rendiconti del Seminario Matematico della Università di Padova
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The classification of spreads in admitting linear groups of order . II: Even order.
Jha, V., Johnson, N. L. (2003)
Advances in Geometry
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The geometry of in translation planes of even order .
Johnson, N.L. (1978)
International Journal of Mathematics and Mathematical Sciences
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-parallelisms.
Johnson, Norman L., Pomareda, Rolando (2002)
International Journal of Mathematics and Mathematical Sciences
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Classification of solvable groups possessing a unique nonlinear non-faithful irreducible character
Amin Saeidi (2014)
Open Mathematics
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In this note, we study finite groups possessing exactly one nonlinear non-faithful irreducible character. Our main result is to classify solvable groups that satisfy this property. Also, we give examples to show that these groups need not to be solvable in general.
Simple group contain minimal simple groups.
Michael J. J. Barry, Michael B. Ward (1997)
Publicacions Matemàtiques
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It is a consequence of the classification of finite simple groups that every non-abelian simple group contains a subgroup which is a minimal simple group.