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Found 124 Documents (Results 1–100)

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Berlin: Springer (ISBN 978-3-642-30993-9/hbk; 978-3-642-30994-6/ebook). xxi, 526 p. (2013).
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Izv. Math. 74, No. 1, 1-126 (2010); translation from Izv. Ross. Akad. Nauk, Ser. Mat. 74, No. 1, 3-134 (2010).
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Abłamowicz, Rafał(ed.), Clifford algebras. Applications to mathematics, physics, and engineering. Papers from the 6th international conference on Clifford algebras and their applications in mathematical physics, Cookeville, TN, USA, May 20–25, 2002. Boston, MA: Birkhäuser (ISBN 0-8176-3525-4/hbk). Progress in Mathematical Physics 34, 265-278 (2004).
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Kubarski, Jan (ed.) et al., Lie algebroids and related topics in differential geometry. Proceedings of the conference, Warsaw, Poland, June 12-18, 2000. Warsaw: Polish Academy of Sciences, Institute of Mathematics, Banach Cent. Publ. 54, 201-215 (2001).
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Kobayashi, Toshiyuki (ed.) et al., Analysis on homogeneous spaces and representation theory of Lie groups. Based on activities of the RIMS Project Research ’97, Okayama-Kyoto, Japan, during July and August 1997. Tokyo: Kinokuniya Company Ltd. Adv. Stud. Pure Math. 26, 129-144 (2000).
MSC:  17B10 17B20 17B56
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Baylis, William E. (ed.), Clifford (geometric) algebras with applications to physics, mathematics, and engineering. Proceedings of the 1995 summer school on theoretical physics, held in Banff, Canada, July 30–August 12, 1995. Boston, MA: Birkhäuser. 463-501 (1996).
MSC:  15A66 68W30 15A63 65F30
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Orbites unipotentes et représentations. I. Groupes finis et algèbres de Hecke, Astérisque 168, 167-189 (1988).
Reviewer: V.L.Popov (Moskva)
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