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Bouldin, Richard. Approximating Fredholm operators on a nonseparable Hilbert space. Glasgow mathematical journal, Tome 35 (1993) no. 2, pp. 167-178. doi: 10.1017/S0017089500009721
@article{10_1017_S0017089500009721,
author = {Bouldin, Richard},
title = {Approximating {Fredholm} operators on a nonseparable {Hilbert} space},
journal = {Glasgow mathematical journal},
pages = {167--178},
year = {1993},
volume = {35},
number = {2},
doi = {10.1017/S0017089500009721},
url = {http://geodesic.mathdoc.fr/articles/10.1017/S0017089500009721/}
}
TY - JOUR AU - Bouldin, Richard TI - Approximating Fredholm operators on a nonseparable Hilbert space JO - Glasgow mathematical journal PY - 1993 SP - 167 EP - 178 VL - 35 IS - 2 UR - http://geodesic.mathdoc.fr/articles/10.1017/S0017089500009721/ DO - 10.1017/S0017089500009721 ID - 10_1017_S0017089500009721 ER -
[1] 1.Apostol, C., Fialkow, L. A., Herrero, D. A. and Voiculescu, D., Approximation of Hilbert space operators, vol. II (Pitman, Boston, 1984). Google Scholar
[2] 2.Bouldin, R. H., The essential minimum modulus, Indiana Univ. Math. J. 30 (1981), 513–517. Google Scholar | DOI
[3] 3.Bouldin, R. H., Approximation by operators with fixed nullity, Proc. Amer. Math. Soc. 103 (1988), 141–144. Google Scholar | DOI
[4] 4.Bouldin, R. H., The distance to operators with a fixed index, Ada Sci. Math. (Szeged) 54 (1990), 139–143. Google Scholar
[5] 5.Bouldin, R. H., Closure of invertible operators on a Hilbert space, Proc. Amer. Math. Soc. 108 (1990), 721–726. Google Scholar | DOI
[6] 6.Bouldin, R. H., Approximation by semi-Fredholm operators with fixed nullity, Rocky Mountain J. Math. 20 (1990), 39–50. Google Scholar | DOI
[7] 7.Bouldin, R. H., Distance to invertible operators without separability, Proc. Amer. Math. Soc. (to appear). Google Scholar
[8] 8.Burlando, L., On continuity of the spectral radius function in Banach algebras, Ann. Mat. Pura Appl. (to appear). Google Scholar
[9] 9.Burlando, L., Distance formulas on operators whose kernel has fixed Hilbert dimension, Rendiconti di Matematica 10 (1990), 209–238. Google Scholar
[10] 10.Feldman, J. and Kadison, R. V., The closure of the regular operators in a ring of operators, Proc. Amer. Math. Soc. 5 (1954), 909–916. Google Scholar | DOI
[11] 11.Harte, R., Regular boundary elements, Proc. Amer. Math. Soc. 99 (1987), 328–330. Google Scholar | DOI
[12] 12.Herrero, D. A., Approximation of Hilbert space operators, vol. I (Pitman, Boston, 1982). Google Scholar
[13] 13.Izumino, S., Inequalities on operators with index zero, Math. Japonica 23 (1979), 565–572. Google Scholar
[14] 14.Izumino, S. and Kato, Y., The closure of invertible operators on a Hilbert space, Ada Sci. Math. (Szeged) 49 (1985), 321–237. Google Scholar
[15] 15.Wu, P. Y., Approximation by invertible and noninvertible operators, J. Approximation Theory 56 (1989), 267–276. Google Scholar | DOI
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