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By Michel Marcheteau

ISBN-10: 2266081381

ISBN-13: 9782266081382

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Springer 514 (1975), 20-34. [5] L. Corwin, F. P. Greenleaf and G. Grélaud, Direct integral decompositions and multiplicities for induced representations of nilpotent Lie groups, Trans. Amer. Math. , 304 (1987), 549-583. [6] L. Corwin and F. Greenleaf, Representations of nilpotent Lie groups and their applications, Part I: Basic theory and examples , Cambridge University Press, 1990. 48 Hidenori Fujiwara [7] L. Corwin and F. P. Greenleaf, Commutativity of invariant differential operators on nilpotent homogeneous spaces with finite multiplicity, Comm.

19] H. Fujiwara, G. Lion et B. Magneron Algèbres de fonctions associées aux représentations monomiales des groupes de Lie nilpotents , Prépub. Math. Univ. Paris 13, 20022, 2002. [20] F. P. , 177 (1994), 1-26. [21] G. Grélaud, Sur les représentations des groupes de Lie résolubles , Thèse, Univ. Poitiers, 1984. [22] A. A. Kirillov, Représentations unitaires des groupes de Lie nilpotents, Uspekhi Math. , 17 (1962), 57-110. [23] R. Lipsman, Orbital parameters for induced and restricted representations, Trans.

Physics 6 (1999), 125-136. [2] A. Baklouti and J. Ludwig, Invariant differential operators on certain nilpotent homogeneous spaces, Monatsh. , 134 (2001), 19-37 [3] Y. , Analyse harmonique sur les espaces symétriques nilpotents, J. Func. , 59 (1984), 211-253. [4] P. Cartier, Vecteurs différentiables dans les représentations unitaires des groupes de Lie, Lect. Notes. Math. Springer 514 (1975), 20-34. [5] L. Corwin, F. P. Greenleaf and G. Grélaud, Direct integral decompositions and multiplicities for induced representations of nilpotent Lie groups, Trans.

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Comprendre l'anglais de la radio et de la television by Michel Marcheteau


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