On groups of odd order admitting an elementary 2-group of automorphisms
Karise G. Oliveira, Pavel Shumyatsky, Carmela Sica (2011)
Rendiconti del Seminario Matematico della Università di Padova
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Displaying similar documents to “Nilpotent Singer groups.”
On groups of odd order admitting an elementary 2-group of automorphisms
On rank 5 projective planes.
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A study of full collineation group of the projective plane of order 26.
Cigić, V. (1986)
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Mutually permutable products of two nilpotent groups
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Finite groups admitting some coprime operator groups
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Some remarks on almost finitely generated nilpotent groups.
Peter Hilton, Robert Militello (1992)
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We identify two generalizations of the notion of a finitely generated nilpotent. Thus a nilpotent group G is fgp if Gp is fg as p-local group for each p; and G is fg-like if there exists a fg nilpotent group H such that Gp ≅ Hp for all p. The we have proper set-inclusions: {fg} ⊂ {fg-like} ⊂ {fgp}. We examine the extent to which fg-like nilpotent groups satisfy the axioms for...
Supplemented nilpotent groups
Jutta Hausen (1981)
Rendiconti del Seminario Matematico della Università di Padova
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On almost finitely generated nilpotent groups.
Hilton, Peter, Militello, Robert (1996)
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6-BFC groups
Cliff David, James Wiegold (2006)
Rendiconti del Seminario Matematico della Università di Padova
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On modular projective representations of finite nilpotent groups
Leonid F. Barannyk, Kamila Sobolewska (2001)
Colloquium Mathematicae
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Our aim is to determine necessary and sufficient conditions for a finite nilpotent group to have a faithful irreducible projective representation over a field of characteristic p ≥ 0.
On finite projective planes in Lenz-Barlotti class at least I.3.
Ghinelli, D., Jungnickel, D. (2003)
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On Projective Plane of Order 13 with a Frobenius Group of Order 39 as a Collineation Group
Hoxha, Razim (2001)
Serdica Mathematical Journal
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One of the most outstanding problems in combinatorial mathematics and geometry is the problem of existence of finite projective planes whose order is not a prime power.