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Vasilescu, F.-H. Homogeneous operators and essential complexes. Glasgow mathematical journal, Tome 31 (1989) no. 1, pp. 73-85. doi: 10.1017/S0017089500007576
@article{10_1017_S0017089500007576,
author = {Vasilescu, F.-H.},
title = {Homogeneous operators and essential complexes},
journal = {Glasgow mathematical journal},
pages = {73--85},
year = {1989},
volume = {31},
number = {1},
doi = {10.1017/S0017089500007576},
url = {http://geodesic.mathdoc.fr/articles/10.1017/S0017089500007576/}
}
[1] 1.Albrecht, E. and Vasilescu, F.-H., Semi-Fredholm complexes, pp. 15–39 in Operator Theory: Advances and Applications Vol. 11 (Birkhäuser-Verlag, Basel, 1983). Google Scholar
[2] 2.Albrecht, E. and Vasilescu, F.-H., Stability of the index of a semi-Fredholm complex of Banach spaces, J. Functional Analysis, 66 (1986), 141–172. Google Scholar | DOI
[3] 3.Buoni, J. J., Harte, R., and Wickstead, T., Upper and lower Fredholm spectra, Proc. Amer. Math. Soc. 66 (1977), 309–314. Google Scholar
[4] 4.Curto, R. E., Fredholm and invertible tuples of operators. The deformation problem, Trans. Amer. Math. Soc. 266 (1981), 129–159. Google Scholar
[5] 5.Eschmeier, J., Analytic spectral mapping theorems for joint spectra, pp. 167–181 in Operator Theory: Advances and Applications Vol. 24 (Birkhäuser-Verlag, Basel, 1987). Google Scholar
[6] 6.Fainshtein, A. S., Stability of Fredholm complexes of Banach spaces with respect to perturbations which are small in q-norm (in Russian), Izv. Akad. Nauk Azerb. SSR 1 (1980), 3–7. Google Scholar
[7] 7.Fainshtein, A. S. and Shul'man, V. S., On Fredholm complexes of Banach spaces (in Russian), Functs. analiz prilozh. 14 (1980), 87–88. Google Scholar
[8] 8.Fainshtein, A. S. and Shul'man, V. S., Stability of the index of a short Fredholm complex of Banach spaces with respect to perturbations of small non-compactness measure (in Russian), Spectral'nay a teoriya operatorov, 4 (The Publishing House “Elm”, Baku, 1982). Google Scholar
[9] 9.Kato, T.. Perturbation theory for linear operators (Springer-Verlag, New York, 1966). Google Scholar
[10] 10.Putinar, M., Some invariants for semi-Fredholm systems of essentially commuting operators, J. Operator Theory 8 (1982), 65–90. Google Scholar
[11] 11.Segal, G., Fredholm complexes, Quart. J. Math. Oxford (2) 21 (1970), 385–402. Google Scholar | DOI
[12] 12.Singer, I., Sur l'approximation uniforme des opérateurs linéaires compacts par des operateurs non linéaires de rang fini, Archiv der Math. 11 (1960), 289–293. Google Scholar | DOI
[13] 13.Singer, I., Some classes of non-linear operators generalizing the metric projections onto Chebyshev subspaces, in Theory of Nonlinear Operators (Akademie-Verlag, Berlin, 1978). Google Scholar
[14] 14.Vasilescu, F.-H., Stability of the index of a complex of Banach spaces, J. Operator Theory 2 (1979), 247–275. Google Scholar
[15] 15.Vasilecsu, F.-H., Nonlinear objects in the linear analysis, pp. 265–278 in Operator Theory: Advances and Applications Vol. 14, (Birkhauser-Verlag, Basel, 1984). Google Scholar
[16] 16.Zaidenberg, M. G., Kreĭn, S. G., Kuchment, P. A. and Pankov, A. A., Banach bundles and linear operators, Russian Math. Surveys 30 (1975), 115–175. Google Scholar | DOI
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