Publications: Discrete series for homogeneous spaces, singular unitary representations

[3] T. Kobayashi, Discrete series representation for vector bundles over semisimple symmetric spaces, Master Dissertation II, the University of Tokyo, 1987, 56 pp.
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[4] T. Kobayashi, Construction of discrete series for vector bundles over semisimple symmetric spaces, Surikaiseki Kokyuroku, RIMS 642 (1988), 134-156, Characteristic Function on a Symmetric Space and Representation of Lie Group (organized by K. Minemura).
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[11] T. Kobayashi, Unitary representations realized in L2-sections of vector bundles over semisimple symmetric spaces, Proceedings of the Joint Sympoium of Real Analysis and Functional Analysis (cosponsored by the Mathematical Society of Japan), 1989, pp. 39-54 (in Japanese).
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[17] T. Kobayashi, Some examples of the branching rule of unitary representations associated to isomorphisms of homogeneous spaces, unpublished notes, 1990.
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[18] T. Kobayashi, Singular unitary representations and discrete series for the indefinite Stiefel manifolds U(p,q;F)/U(p-m,q;F), abstracts of a Conference held in Sandbjerg Gods', August 26-30, 1991, edited by N. V. Pedersen, Mathematical Institute, Copenhagen University, Report, vol. 3, 1991, pp. 30-33.
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[19] T. Kobayashi, Singular unitary representations and discrete series for indefinite Stiefel manifolds U(p,q;F)/U(p-m,q;F), Mem. Amer. Math. Soc., vol. 462, 1992, 106 pp. ISBN 0-8128-2524-0.
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[40] T. Kobayashi, Lp-analysis on homogeneous manifolds of reductive type and representation theory, Proc. Japan Acad. 73 (1997), 62-66.
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[42] T. Kobayashi, Invariant measures on homogeneous manifolds of reductive type, J. Reine Angew. Math. 490 (1997), 37-53.
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[44] T. Kobayashi, Harmonic analysis on homogeneous manifolds of reductive type and unitary representation theory, Translations, Series II, Selected Papers on Harmonic Analysis, Groups, and Invariants (K. Nomizu, ed.), vol. 183, Amer. Math. Soc., 1998, pp. 1-31, ISBN 0-8218-0840-0.
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[45] T. Kobayashi, Discrete series representations for the orbit spaces arising from two involutions of real reductive Lie groups, J. Funct. Anal. 152 (1998), 100-135.
[ full info | preprint version(dvi) | ScienceDirect ]

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Last modified: 29 May 2006