Dunford N., Schwartz J.T. — Linear operators. Part III. Spectral operators :: Электронная библиотека попечительского совета мехмата МГУ

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Dunford N., Schwartz J.T. — Linear operators. Part III. Spectral operators

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Название: Linear operators. Part III. Spectral operators

Авторы: Dunford N., Schwartz J.T.

Язык:

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1971

Количество страниц: 689

Добавлена в каталог: 13.11.2013

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Предметный указатель

Spectrum, of a spectral operator      XV.8 (1954)
Spectrum, of a spectral operator, condition to be in point spectrum      XV.15.13 (2076)
Spectrum, of a spectral operator, continuous spectrum, definition of      XV.8.1 (1955)
Spectrum, of a spectral operator, examples of      XV.15.37 XV.15.38 XV.15.39
Spectrum, of a spectral operator, point spectrum, definition of      XV.8.1 (1955)
Spectrum, of a spectral operator, residual spectrum, definition of      XV.8.1 (1955)
Spectrum, of a vector, definition of      XV.2.6 (1931)
Spectrum, of a vector, examples of      XV.15.39 XV.15.40
Spectrum, of a vector, properties of      XV.3.3 XV.3.4 XV.3.6 XV.3.7
Spitzer, F.      2103
Srinivasan, T. P.      2129
Stampfli, J. G.      2089 2090 2105 2106 2107.2128.2176.2511
Stankevi $\check{c}$ , I. V.      2374 2511
Ste $\check{c}$ enko, V. Ja.      2131 2132
Steckloff, W.      2371
Stesichorus      2055
Stone, M.      2225
Stone’s theorem on extremally disconnected spaces      XVII.5.16 (2225)
Strassmaier, J. N.      2059
Straus, A. V.      2374
Sturm, J. C. F.      vi xii
Subscalar operators      XV.16 (2095-2096)
Suciu, I.      2117 2129
Support, of a spectral measure      XV.9 (1965)
Suzuki, N.      2090 2122 2128
Sz.-Nagy, B.      2098 2122 2128 2129 2176 2226 2510
T $\hat{o}$ g $\hat{o}$ , S.      2133
Tamarkin, J. D.      xii 2371 2372
Taylor, A. E.      2083 2090
Taylor, B.      vi
Tempered distribution in $R^{N}$ , complex conjugate of      XV.12.14 (2032)
Tempered distribution in $R^{N}$ , definition of      XV.12.9 (2028)
Tempered distribution in $R^{N}$ , derivations of      XV.12 (2031-2032)
Tempered distribution in $R^{N}$ , determined by a function      XV.12.10 (2029) XV.12.11 XV.12.12 XV.12.13
Tempered distribution in $R^{N}$ , Fourier transform and other properties of      XV.12 (2029)
Thoe, D.      2511
Thompson, A. C.      2131
Thorp, E. 0.      2132
Tillmann, H. G.      2090 2117 2122 2128 2175
Titchmarsh, E. C.      2372
Tomiuk, B. J.      2131
Trampus, A.      2090
Turner, R. E. L.      2090 2371 2374 2376 2448 2511
Type , conditions for      XV.5.4 (1944) XV.6.7 XV.6.7 XV.7.7 XV.10.13 XV.16 XVI.5.18
Type , definition of      XV.5.3 (1943)
Type , examples of      XV.10.13 (1982) XV.11.21 XV.11 XV.12 (15) (2017) XV.12 (2020) XV.12 (2026) XV.15.57 XV.15.58
Type , point spectrum of      XV.8.3 (1956)
Type , residual spectrum of      XV.8.3 (1956)
Tzafriri, L.      2089 2090 2100 2225 2226 2511
Unbounded operators, matrices of measurable functions as      XV.12.2 (2013)
Unbounded operators, special case, definition of      XV.12 (2011) XV.12.1
Unbounded scalar type operators, convergent sequences of      XVIII.2.18 (2244)
Unbounded scalar type operators, definition of      XVIII.2.12 (2241)
Unbounded scalar type operators, measurable functions of      XVIII.2.10-11 (2238) XVIII.2.17
Unbounded scalar type operators, resolution of the identity for      XVIII.2.12-14 (2241-2242)
Unbounded spectral operators, analytic functions of      XVIII.2.8-9 (2233) XVIII.2.16 XVIII.2.21 XVIII.2.24 XVIII.2.26 XVIII.2.29
Unbounded spectral operators, associated with matrices of measurable functions      XV.12.2 (2013)

Unbounded spectral operators, characterization of $E(\sigma)\mathfrak{X}$ for compact $\sigma$       XVIII.2.3 (2229)
Unbounded spectral operators, commutivity properties      XVIII.2.4 (2229)
Unbounded spectral operators, condition for      XVIII.2.28 (2252) XVIII.2.32 XVIII.2.33 XVIII.2.34
Unbounded spectral operators, definition of      XVIII.2.1 (2228)
Unbounded spectral operators, definition of, scalar part      XVIII.2.27 (2251)
Unbounded spectral operators, examples of      XV.12 (2010) (2016-2017) (2020) (2023-2024) XV.12.18
Unbounded spectral operators, polynomial function of      XVIII.2.22 (2249)
Unbounded spectral operators, resolution of the identity for      XVIII.2.1 (2228) XVIII.2.5 XVIII.2.23
Unbounded spectral operators, restriction of      XVIII.2.2 (2228) XVIII.2.19-20
Unbounded spectral operators, special case, case       XV.12.6 (2015)
Unbounded spectral operators, special case, condition for      XV.12.4 (2014)
Unbounded spectral operators, special case, definition of      XV.12.3 (2013)
Unbounded spectral operators, special case, definition of scalar type      XV.12.3 (2013)
Unbounded spectral operators, special case, properties of scalar type      XV.12.5 (2015)
Unbounded spectral operators, special case, resolution of the identity for      XV.12.4 (2014)
Unbounded spectral operators, special case, spectrum and resolvent set of      XV.12.7 (2018)
Unbounded spectral operators, spectrum of      XVIII.2.25 (2251)
Uniform asymptotic expansion, definition of      XIX.3.4 (2309)
Uniform asymptotic representation, definition of      XIX.3.4 (2310)
Val $\acute{e}$ ry, Paul      2062
Valicki $\breve{i}$ , Yu. N.      2131
Vasilescu, F.-H.      2090 2092 2095 2113 2117 2120
Vidav, I.      2105
Vizitei, V. N.      2374 2511
Volk, V. Ja.      2129
Volterra, V.      vi
von Neumann’s theorem on the algebra generated by a self adjoint operator      XVII.3.22 (2215)
Waelbroeck, L.      2090
Walsh, B. J.      2090 2107 2108 2109 2110 2219 2225 2226
Wave operator, perturbation of a self adjoint operator by a symmetric operator      XX.4.9 (2460)
Wave operator, stationary approach to the definition of      XX.6 (2504)
Wave operators, theorem of invariance of      XX.6 (2503)
Weakly compact spectral operators      XV.7.4 (1951)
Wecken, F. J.      2226
Weidmann, J.      2132 2374
Wermer, J.      2090 2098 2121 2129 2509 2510
West, T. T.      2128 2131 2132
Weyl, H.      vi xiv 2490
Whitley, R. J.      2128 2132
Wiener — Hopf equation in $R^{N}$ , solution of      XV.14.12 (2074)
Wiener — L $\acute{e}$ vy — Hopf theorem      XV.14 (2063)
Wiener, N.      vi x 2067 2068 2102 2103
Wiener’s theorem on inverses in $L_{1}$ , group algebras      XV.14.3 (2067) XV.14.6
Wilder, C. E.      2371
Williams, J. P.      2128
Williamson, J. H.      2132
Wolf, F.      2077 2090 2113 2117 2175 2225 2509
Wolf’s operational calculus      XV.15.23-31 (2077-2079)
Wright, Frank Lloyd      2062
Yen, T.      2132
Yood, B.      2133
Yoshino, T.      2128 2129
Yosida, K.      vi 2107 2511
Zaanen, A. C.      2132 2511
Zabre $\breve{i}$ ko, P. P.      2132
Zeno      2056
Zinnes, I.I.      2497 2511
Zygmund, A.      2223

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