La transformation de Radon sur un espace symétrique

Hervé Jacquet

Séminaire Bourbaki (1964-1966)

  • Volume: 9, page 115-127
  • ISSN: 0303-1179

How to cite

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Jacquet, Hervé. "La transformation de Radon sur un espace symétrique." Séminaire Bourbaki 9 (1964-1966): 115-127. <http://eudml.org/doc/109685>.

@article{Jacquet1964-1966,
author = {Jacquet, Hervé},
journal = {Séminaire Bourbaki},
language = {fre},
pages = {115-127},
publisher = {Société Mathématique de France},
title = {La transformation de Radon sur un espace symétrique},
url = {http://eudml.org/doc/109685},
volume = {9},
year = {1964-1966},
}

TY - JOUR
AU - Jacquet, Hervé
TI - La transformation de Radon sur un espace symétrique
JO - Séminaire Bourbaki
PY - 1964-1966
PB - Société Mathématique de France
VL - 9
SP - 115
EP - 127
LA - fre
UR - http://eudml.org/doc/109685
ER -

References

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  1. [1] Harish- Chandra. - The Plancherel formula for complex semisimple Lie groups, Trans. Amer. math. Soc., t. 76, 1954, p. 485-528. Zbl0055.34003MR63376
  2. [2] Harish- Chandra. - Spherical functions on a semisimple Lie group, I, II, Amer. J. of Math., t. 80, 1958, p. 241-310 et p. 553-613. Zbl0093.12801MR94407
  3. [3] Helgason ( Sigurdur) . - Differential geometry and symmetric spaces. - New York, Academic Press, 1962 (Pure and applied Mathematics ..., 12). Zbl0111.18101MR145455
  4. [4] Helgason ( Sigurdur). - A duality in integral geometry ; some generalizations of the Radon transform, Bull. Amer. math. Soc., t. 70, 1964, p. 435-446. Zbl0173.50502MR166795
  5. [5] Helgason ( Sigurdur). - Duality and Radon transform for symmetric spaces, Amer. J. of Math., t. 85, 1963, p. 667-692. Zbl0124.05203MR158409
  6. [6] John ( Fritz). - Plane waves and spherical means applied to partial differential equations. - New York, Interscience Publishers, 1955 (Interscience Tracts in pure and applied Mathematics, 2). Zbl0067.32101MR75429
  7. [7] Radon ( Johann). - Über die Bestimmung von Funktionen durch ihre Integralwerte längs gewisser Mannigfaltigkeiten, Berichte Verhandl. königl. Sächs. Gesellsch. Wiss. Leipzig, Math.-phys. Kl., t. 69, 1917, p. 262-277. MR692055JFM46.0436.02

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