Voir la notice de l'article provenant de la source Cambridge University Press
Thom, Andreas. Convergent Sequences in Discrete Groups. Canadian mathematical bulletin, Tome 56 (2013) no. 2, pp. 424-433. doi: 10.4153/CMB-2011-155-3
@article{10_4153_CMB_2011_155_3,
author = {Thom, Andreas},
title = {Convergent {Sequences} in {Discrete} {Groups}},
journal = {Canadian mathematical bulletin},
pages = {424--433},
year = {2013},
volume = {56},
number = {2},
doi = {10.4153/CMB-2011-155-3},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-2011-155-3/}
}
[1] [1] Alperin, R. C., An elementary account of Selberg's lemma. Enseign. Math. (2) 33(1987), no. 3–4. 269–273. Google Scholar
[2] [2] Chu, H., Compactification and duality of topological groups. Trans. Amer. Math. Soc. 123(1966), 310–324. Google Scholar | DOI
[3] [3] Comfort, W.W., S. Hernández, Remus, D., and Trigos-Arrieta, F. J., Some open questions on topological groups. In: Nuclear groups and Lie groups (Madrid, 1999), Res. Exp. Math., 24, Heldermann, Lemgo, 2001, pp. 57–76. Google Scholar
[4] [4] Gamburd, A., Jakobson, D., and Sarnak, P., Spectra of elements in the group ring of SU(2). J. Eur. Math. Soc. (JEMS) 1(1999), no. 1, 51–85. Google Scholar | DOI
[5] [5] Gerstenhaber, M. and Rothaus, O. S., The solution of sets of equations in groups. Proc. Nat. Acad. Sci. U.S.A. 48(1962), 1531–1533. Google Scholar | DOI
[6] [6] Glicksberg, I., Uniform boundedness for groups. Canad. J. Math. 14(1962), 269–276. Google Scholar | DOI
[7] [7] Hausdorff, F., Bemerkung ¨uber den Inhalt von Punktmengen. Math. Ann. 75(1914), no. 3, 428–433. Google Scholar | DOI
[8] [8] Hernández, S., The Bohr topology of discrete nonabelian groups. J. Lie Theory 18(2008), no. 3, 733–746. Google Scholar
[9] [9] Hernández, S. and T.-S.Wu, Some new results on the Chu duality of discrete groups. Monatsh. Math. 149(2006), no. 3, 215–232. Google Scholar | DOI
[10] [10] Hewitt, E. and Ross, K. A., Abstract harmonic analysis. Vol. II: Structure and analysis for compact groups. Analysis on locally compact Abelian groups. Die Grundlehren der mathematischen Wissenschaften, 152, Springer-Verlag, New York, 1970. Google Scholar
[11] [11] Heyer, H., Groups with Chu duality. In: Probability and information theory, II, Lecture Notes in Math., 296, Springer, Berlin, 1973, pp. 181–215. Google Scholar
[12] [12] Jordan, C., Mémoire sur les équations différentielles linéaires a intégrale algébrique. J. Reine angew. Math. 1878(1878), no. 84, 89–215. Google Scholar
[13] [13] Kaloshin, V. and Rodnianski, I., Diophantine properties of elements of SO(3). Geom. Funct. Anal. 11(2001), no. 5, 953–970. Google Scholar | DOI
[14] [14] Leptin, H., Abelsche Gruppen mit kompakten Charaktergruppen und Dualit¨atstheorie gewisser linear topologischer abelscher Gruppen. Abh. Math. Sem. Univ. Hamburg 19(1955), 244–263. Google Scholar | DOI
[15] [15] Tits, J., Free subgroups in linear groups. J. Algebra 20(1972), 250–270. Google Scholar | DOI
Cité par Sources :