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東京大学修士論文 II, 1987年1月, 56 pp. [ 全情報 ] |
[4] |
T. Kobayashi, Construction of discrete series for vector bundles over
semisimple symmetric spaces, 数理解析研究所講究録 642
(1988), 134-156, 「対称空間上の固有函数とリー群の表現」研究集会報告集(1987年7月27-30日, 研究代表者=峰村勝弘). [ 全情報 ] |
[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). [ 全情報 ] |
[17] |
T. Kobayashi, Some examples of the branching rule of unitary representations
associated to isomorphisms of homogeneous spaces, unpublished notes, 1990. [ 全情報 ] |
[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.
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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. [ 全情報 | preprint version(dvi) | abstract(dvi) | Amazon.com ] |
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T. Kobayashi, Lp-analysis on homogeneous manifolds of reductive type and
representation theory, Proc. Japan Acad. 73 (1997), 62-66. [ 全情報 | preprint version(dvi) ] |
[42] |
T. Kobayashi, Invariant measures on homogeneous manifolds of reductive type,
J. Reine Angew. Math. 490 (1997), 37-53. [ 全情報 | preprint version(dvi) ] |
[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. [ 全情報 | preprint version(dvi) | Amazon.com ] |
[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. [ 全情報 | preprint version(dvi) | ScienceDirect ] |