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    Amiri, Seyyed Majid Jafarian and Amiri, Mohsen 2015. Finite groups in which at least 1 3 of the elements are involutions. Journal of Algebra and Its Applications, p. 1650184.


    Baishya, Sekhar Jyoti 2014. Revisiting the Leinster groups. Comptes Rendus Mathematique, Vol. 352, Issue. 1, p. 1.


    Christofides, Demetres and Markström, Klas 2014. The range of thresholds for diameter 2 in random Cayley graphs. European Journal of Combinatorics, Vol. 35, p. 141.


    BURNESS, TIMOTHY C. and SCOTT, STUART D. 2009. ON THE NUMBER OF PRIME ORDER SUBGROUPS OF FINITE GROUPS. Journal of the Australian Mathematical Society, Vol. 87, Issue. 03, p. 329.


    Tucker, Thomas 2008. Applications of Group Theory to Combinatorics.


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  • Mathematical Proceedings of the Cambridge Philosophical Society, Volume 67, Issue 2
  • March 1970, pp. 251-262

On ǵroups consisting mostly of involutions

  • C. T. C. Wall (a1)
  • DOI: http://dx.doi.org/10.1017/S0305004100045527
  • Published online: 24 October 2008
Abstract

The following problem arose in recent work of Stewart Robertson on finite subsets of Eucidean space admitting transitive groups of isometries (1): Determine the greatest number of involutions that can be possessed by a finite group of given order n.

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(5)B. Eckmann Gruppentheoretischer Beweis des Satzes von Hurwitz–Radon über die Komposition quadratischer Formen. Comment Math. Helv. 15 (1942), 358366.

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  • EISSN: 1469-8064
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