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Table of contents for this issue | Previous article | Next article Guivarc'h, Yves Croissance polynomiale et périodes des fonctions harmoniques. Bulletin de la Société Mathématique de France, 101 (1973), p. 333-379 Full text djvu | pdf | Reviews MR 51 #5841 | Zbl 0294.43003 | 24 citations in Numdam stable URL: http://www.numdam.org/item?id=BSMF_1973__101__333_0 Bibliography [2] AUSLANDER (L.) et GREEN (L. W.). — G-induced flows, Amer. J. Math., t. 88, [3] AUSLANDER (L.) et MOORE (C. C.). — Unitary representations of solvable Lie groups. — Providence, American mathematical Society, [4] AZENCOTT (R.). — Espaces de Poisson des groupes localement compacts. — Berlin, Springer-Verlag, [5] CHOQUET (G.) et DENY (J.). — Sur l'équation de convolution μ = μ ⋆ σ, C. R. Acad. Sc. Paris, t. 250, [6] FELL (J. M. G.). — Weak containment and induced representations of groups, Canad. J. Math., t. 14, [7] FURSTENBERG (H.). — A Poisson formula for semi-simple Lie groups, Annals of Math., séries 2, t. 77, [8] GRENANDER (U.). — Probabilities on algebraic structures. — New York, J. Wiley, [9] GROSSER (S.) et MOSKOWITZ (M.). — Compactness conditions in topological groups, J. für reine und angew. Math., t. 246, [10] GUICHARDET (A.). — Analyse harmonigue commutative. — Paris, Dunod, [11] GUIVARC'H (Y.). — Un théorème de von Neumann, C. R. Acad. Sc. Paris, t. 268, série A, [12] GUIVARC'H (Y.) et KEANE (M.). — Marches aléatoires sur les groupes nilpotents, C. R. Acad. Sc. Paris, t. 272, série A, [13] HALMOS (P. R.). — Introduction to Hilbert space.... — New York, Chelsea Publishing Company, [14] MACBEATH (A. M.) et SWIERCZKOWSKI (S.). — On the set of generators of a sub-group, Indag. Math., t. 21, [15] MALCEV (A. I.). — On a class of homogeneous spaces, "Lie groups", p. 276-307. — Providence American mathematical Society, [16] MILNOR (J.). — Growth of finitely generated solvable groups, J. diff. Geom., t. 2, [17] MOSTOW (G. D.). — Factor spaces of solvable Lie groups, Annals of Math., series 2, t. 60, [18] MOSTOW (G. D.). — Homogeneous spaces with finite invariant measure, Annals of Math., Séries 2, t. 75, [19] MOSTOW (G. D.). — Some applications of representative functions to solv-manifolds, Amer. J. Math., t. 93, [20] ROBERTSON (L. C.). — A note on the structure of Moore groups, Bull. Amer. math. Soc., t. 75, Article | MR 39 #7027 | Zbl 0202.02901 [21] SPITZER (F.). — Principles of random walks. — New York, D. Van Nostrand, [22] STAM (A. J.). — On shifting iterated convolutions, I, Compositio Mathematica, t. 17, Numdam | MR 34 #6835 | Zbl 0214.43704 [23] WANG (H. C.). — Discrete subgroups of solvable Lie groups, Annals of Math., séries 2, t. 64, [24] WANG (H. C.). — On the deformations of lattice in a Lie group, Amer. J. Math., t. 85, [25] WEIL (A.). — L'intégration dans les groupes topologiques et ses applications. 2e éd. — Paris, Hermann, [26] WOLF (J. A.). — Growth of finitely generated solvable groups and curvature of riemannian manifolds, J. diff. Geom., t. 2, [27] Communication orale, UER Mathématiques et Informatique, Rennes, |
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