Voir la notice de l'article provenant de la source Cambridge University Press
Grobler, J. J.; Raubenheimer, H. Spectral properties of elements in different Banach algebras. Glasgow mathematical journal, Tome 33 (1991) no. 1, pp. 11-20. doi: 10.1017/S0017089500007989
@article{10_1017_S0017089500007989,
author = {Grobler, J. J. and Raubenheimer, H.},
title = {Spectral properties of elements in different {Banach} algebras},
journal = {Glasgow mathematical journal},
pages = {11--20},
year = {1991},
volume = {33},
number = {1},
doi = {10.1017/S0017089500007989},
url = {http://geodesic.mathdoc.fr/articles/10.1017/S0017089500007989/}
}
TY - JOUR AU - Grobler, J. J. AU - Raubenheimer, H. TI - Spectral properties of elements in different Banach algebras JO - Glasgow mathematical journal PY - 1991 SP - 11 EP - 20 VL - 33 IS - 1 UR - http://geodesic.mathdoc.fr/articles/10.1017/S0017089500007989/ DO - 10.1017/S0017089500007989 ID - 10_1017_S0017089500007989 ER -
%0 Journal Article %A Grobler, J. J. %A Raubenheimer, H. %T Spectral properties of elements in different Banach algebras %J Glasgow mathematical journal %D 1991 %P 11-20 %V 33 %N 1 %U http://geodesic.mathdoc.fr/articles/10.1017/S0017089500007989/ %R 10.1017/S0017089500007989 %F 10_1017_S0017089500007989
[1] 1.Aupetit, B., Inessential elements in Banach algebras, Bull. London Math. Soc. 18 (1986), 493–497. Google Scholar | DOI
[2] 2.Arendt, W., On the o-spectrum of regular operators and the spectrum of measures, Math. Z. 178 (1981), 271–287. Google Scholar | DOI
[3] 3.Arendt, W. and Hart, D. R., The spectrum of quasi-invertible disjointness preserving operators, J. Functional Analysis, 68 (1986), 149–167. Google Scholar | DOI
[4] 4.Arendt, W. and Sourour, A. R., Perturbation of regular operators and the order essential spectrum, Indag. Math. 89 (1986), 109–122. Google Scholar | DOI
[5] 5.Barnes, B. A., Inverse closed subalgebras and Fredholm theory, Proc. Roy. Irish Acad. Sect A 83 (1983), 217–224. Google Scholar
[6] 6.Barnes, B. A., Murphy, G. J., Smyth, M. R. F. and West, T. T., Riesz and Fredholm theory in Banach algebras, (Pitman, 1982). Google Scholar
[7] 7.Bonsall, F. F. and Duncan, J., Complete normed algebras, (Springer-Verlag, 1973). Google Scholar | DOI
[8] 8.Dales, H. G. and Woodin, W. H., An introduction to independence for analysts, London Math. Soc. Lecture Notes 115, (Cambridge University Press, 1987). Google Scholar | DOI
[9] 9.Groenewald, L., Harte, R. E. and Raubenheimer, H., Perturbation by inessential and Riesz elements, Quaestiones Math., 12 (1989), 439–446. Google Scholar | DOI
[10] 10.Harte, R. E., Fredholm theory relative to a Banach algebra homomorphism, Math. Z., 179 (1982), 431–436. Google Scholar | DOI
[11] 11.Hocking, J. G. and Young, G. S., Topology (Addison Wesley, 1961). Google Scholar
[12] 12.Raubenheimer, H., The o-spectrum of r-asymptotically quasi-finite rank operators, Quaestiones Math., 7 (1984), 299–303. Google Scholar | DOI
[13] 13.Raubenheimer, H., r-Asymptotically quasi-finite rank operators and the spectrum of measures, Quaestiones Math., 10 (1986), 97–111. Google Scholar
[14] 14.Schaefer, H. H., On the o-spectrum of order bounded operators, Math. Z., 154 (1977), 79–84. Google Scholar | DOI
[15] 15.Schep, A. R., Positive diagonal and triangular operators. J. Operator Theory, 3 (1980), 165–178. Google Scholar
Cité par Sources :