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Kolomý, Josef. An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators. Časopis pro pěstování matematiky, Tome 106 (1981) no. 3, pp. 243-255. doi: 10.21136/CPM.1981.118098
@article{10_21136_CPM_1981_118098,
author = {Kolom\'y, Josef},
title = {An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators},
journal = {\v{C}asopis pro p\v{e}stov\'an{\'\i} matematiky},
pages = {243--255},
year = {1981},
volume = {106},
number = {3},
doi = {10.21136/CPM.1981.118098},
mrnumber = {629723},
zbl = {0468.49024},
language = {en},
url = {http://geodesic.mathdoc.fr/articles/10.21136/CPM.1981.118098/}
}
TY - JOUR AU - Kolomý, Josef TI - An approximate method for determination of eigenvalues and eigenvectors of self-adjoint operators JO - Časopis pro pěstování matematiky PY - 1981 SP - 243 EP - 255 VL - 106 IS - 3 UR - http://geodesic.mathdoc.fr/articles/10.21136/CPM.1981.118098/ DO - 10.21136/CPM.1981.118098 LA - en ID - 10_21136_CPM_1981_118098 ER -
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[1] J. Kolomý: Approximate determination of eigenvalues and eigenvectors of self-adjoint operators. Ann, Pol, Math. 38 (1980), 153-158. | MR
[2] J. Kolomý: On determination of eigenvalues and eigenvectors of self-adjoint operators. Apl. mat. 26 (1981), 161-170. | MR
[3] J. Kolomý: Determination of eigenvalues and eigenvectors of self-adjoint operators. Mathematica 22 (1980), 53-58. | MR
[4] М. А. Красносельский, другие: Приближенное ршение операторных уравнений. Изд. Наука, Москва, 1969. | Zbl
[5] I. Marek: Iterations of linear bounded operators in nonself-adjoint eigenvalue problems and Kellog's iteration process. Czech. Math. J. 12 (1962), 536-554. | MR
[6] W. V. Petryshyn: On the eigenvalue problem $T(u) - \lambda S(u) = 0$ with unbounded and symmetric operators $T$ and $S$. Phil. Trans. Royal Soc. London Ser. A, Math. Phys. Sci., No 1130, Vol. 262 (1968), 413-458. | MR
[7] V. Pták J. Zemánek: Continuity Lipschitzienne du spectre comme function d'un operateur normal. Comment. Math. Univ. Carolinae 17 (1976), 507-512. | MR
[8] В. П. Пугачев: О двух приемах приближенного вычисления собственных значений и сообственных векторов. Докл. акад. СССР, 110 (1956), 334-337. | MR | Zbl
[9] Б. П. Пугачев: Исследование одного метода приближенного вычисления собственных чисел и сообственных векторов. Труды сем. по функц. анал. Воронеж, T. 4 (1960), 81-97. | Zbl
[10] F. Riesz B. Sz.-Nagy: Lesons d'analyse fonctionnelle. Ac. Sci. de Hongrif, Budapest, 1953.
[11] Wang Jin-ru: A gradient method for finding the eigenvalues and eigenvectors of a self-adjoint operator. Acta Math. Sinica 13 (1963), 23-28 (Chinese Math. Acta 4 (1963), 24-30). | MR
[12] K. Yosida: Functional Analysis. Springer-Verlag, Berlin, 1965. | Zbl
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