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Linear operator theory. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, December 4- 7, 1985. (Japanese) Zbl 0643.47001

RIMS Kokyuroku, 582. Kyoto: Kyoto University, Research Institute for Mathematical Sciences. II, 144 p. (1986).
The articles of this volume, all but three in Japanese, will not be reviewed individually.
Contents: Muneo Chō, On the spectrum of elementary operators (pp. 1-8); Yoshihiro Nakamura, Operators with one-dimensional self- commutators (pp. 9-18); Eizaburo Kamei, On the von Neumann ordering of statistical operators (pp. 19-30); Eitoku Goya and Akira Hoshino, Intertwining by nonzero operators (pp. 31-39); Yoshinobu Kato, On orthogonality (pp. 40-49); Rajendra Bhatia, Perturbation bounds for eigenvalues: a survey (English) (pp. 50-55); Osamu Maeda, Selfadjoint extension of symmetric operators (pp. 56-74); Tsuyoshi Ando, Evaluation of norms by majorization (pp. 75-88); Kôtarô Tanahashi, On spectral manifolds of S-decomposable operators (pp. 89-99); Junichi Fujii, Monotone function of operators and Donoghue’s theorem (pp. 100-111); Takashi Yoshino, On disjoint ordered pairs of operators (English) (pp. 112-118); Katsutoshi Takahashi, Reflexivity and bicommutant property of contractions (pp. 119-124); Schôichi Ôta, Closed operators with domain containing the range (pp. 125-129); Mitsuru Uchiyama, Cyclic vectors of the shift and separation of positive constant functions (pp. 130-139); M. Fujii and C.-S. Lin, Characterizations of normal approximate spectra (English) (pp. 140-144).

MSC:

47-06 Proceedings, conferences, collections, etc. pertaining to operator theory
47A05 General (adjoints, conjugates, products, inverses, domains, ranges, etc.)
47A10 Spectrum, resolvent
47B38 Linear operators on function spaces (general)
00B25 Proceedings of conferences of miscellaneous specific interest
47B40 Spectral operators, decomposable operators, well-bounded operators, etc.
47A20 Dilations, extensions, compressions of linear operators
47A15 Invariant subspaces of linear operators