1
Khayyam Higher Education Institute, Mashhad , Iran
2
Department of Pure Mathematics, Faculty of Mathematical Sciences, Ferdowsi University of Mashhad, P.O. Box 1159, Mashhad, Iran
Abstract
Abstract Let W be a non-empty subset of a free group. The automorphism of a group G is said to be a marginal automorphism, if for all x in G, x^−1alpha(x) in W^*(G), where W^*(G) is the marginal subgroup of G. In this paper, we give necessary and sufficient condition for a purely non-abelian p-group G, such that the set of all marginal automorphisms of G forms an elementary abelian p-group.
Moghaddam, M. R. R., & Safa, H. (2013). Some properties of marginal automorphisms of groups. Bulletin of the Iranian Mathematical Society, 39(6), 1181-1188.
MLA
Moghaddam, M. R. R., & Safa, H. "Some properties of marginal automorphisms of groups", Bulletin of the Iranian Mathematical Society, 39, 6, 2013, 1181-1188.
HARVARD
Moghaddam M. R. R., Safa H. (2013). 'Some properties of marginal automorphisms of groups', Bulletin of the Iranian Mathematical Society, 39(6), pp. 1181-1188.
CHICAGO
M. R. R. Moghaddam & H. Safa, "Some properties of marginal automorphisms of groups," Bulletin of the Iranian Mathematical Society, 39 6 (2013): 1181-1188,
VANCOUVER
Moghaddam M. R. R., Safa H. Some properties of marginal automorphisms of groups. BIMS. 2013;39(6):1181-1188.