Berberian, S. K. , An extension of Weyl’s theorem to a class of not necessarily normal operators, Michigan Math. J. 16 (1969), 273–279. MR 40 #3335

Berberian S. K. , 'An extension of Weyl’s theorem to a class of not necessarily normal operators ' (1969 ) 16 Michigan Math. J. : 273 -279.

Berberian S. K. An extension of Weyl’s theorem to a class of not necessarily normal operatorsMichigan Math. J.196916273279)| false
• Search Google Scholar

Berberian, S. K. , The Weyl spectrum of an operator, Indiana Univ. Math. J. 20 (1970), 529–544. MR 43 #5344

Berberian S. K. , 'The Weyl spectrum of an operator ' (1970 ) 20 Indiana Univ. Math. J. : 529 -544.

Berberian S. K. The Weyl spectrum of an operatorIndiana Univ. Math. J.197020529544)| false
• Search Google Scholar

Coburn, L. A. , Weyl’s theorem for nonnormal operators, Michigan Math. J. 13 (1966), 285–288. MR 34 #1846

Coburn L. A. , 'Weyl’s theorem for nonnormal operators ' (1966 ) 13 Michigan Math. J. : 285 -288.

Coburn L. A. Weyl’s theorem for nonnormal operatorsMichigan Math. J.196613285288)| false
• Search Google Scholar

Conway, J. B. , A Course in Functional Analysis , 2nd ed., Springer (New York, 1990). MR 91e :46001

Conway J. B. , '', in A Course in Functional Analysis , (1990 ) -.

Conway J. B. A Course in Functional Analysis1990)| false

Buggal B. P. , and Djordjević, S. V. , Generalized Weyl’s theorem for a class of operators satisfying a norm condition, Math. Proc. Royal Irish Acad. 104 (2004), 75–81 (corringendum submitted). MR 2005k :47045

Djordjević S. V. , 'Generalized Weyl’s theorem for a class of operators satisfying a norm condition ' (2004 ) 104 Math. Proc. Royal Irish Acad. : 75 -81.

Djordjević S. V. Generalized Weyl’s theorem for a class of operators satisfying a norm conditionMath. Proc. Royal Irish Acad.20041047581)| false
• Search Google Scholar

Duggal, B. P., Djordjević, S. V. and Kubrusly, C. S. , Kato type operators and Weyl’s theorem, J. Math. Anal. Appl. 309 (2005), 433–441. MR 2154126

Kubrusly C. S. , 'Kato type operators and Weyl’s theorem ' (2005 ) 309 J. Math. Anal. Appl. : 433 -441.

Kubrusly C. S. Kato type operators and Weyl’s theoremJ. Math. Anal. Appl.2005309433441)| false
• Search Google Scholar

Duggal, B. P., Djordjević, S. V. and Kubrusly, C. S. , Hereditarily normaloid contractions, Acta Sci. Math. (Szeged) 71 (2005), 337–352. MR 2006c :47021

Kubrusly C. S. , 'Hereditarily normaloid contractions ' (2005 ) 71 Acta Sci. Math. (Szeged) : 337 -352.

Kubrusly C. S. Hereditarily normaloid contractionsActa Sci. Math. (Szeged)200571337352)| false
• Search Google Scholar

Gustafson, K. , Necessary and sufficient conditions for Weyl’s theorem, Michigan Math. J. 19 (1972), 71–81. MR 45 #4180

Gustafson K. , 'Necessary and sufficient conditions for Weyl’s theorem ' (1972 ) 19 Michigan Math. J. : 71 -81.

Gustafson K. Necessary and sufficient conditions for Weyl’s theoremMichigan Math. J.1972197181)| false
• Search Google Scholar

Harte, R. and Lee, W. Y. , Another note on Weyl’s theorem, Trans. Amer. Math. Soc. 349 (1997), 2115–2124. MR 98j :47024

Lee W. Y. , 'Another note on Weyl’s theorem ' (1997 ) 349 Trans. Amer. Math. Soc. : 2115 -2124.

Lee W. Y. Another note on Weyl’s theoremTrans. Amer. Math. Soc.199734921152124)| false
• Search Google Scholar

Kubrusly, C. S. , Elements of Operator Theory , Birkhäuser (Boston, 2001). MR 2002c :47001

Kubrusly C. S. , '', in Elements of Operator Theory , (2001 ) -.

Kubrusly C. S. Elements of Operator Theory2001)| false

Kubrusly, C. S. , Hilbert Space Operators , Birkhäuser (Boston, 2003). MR 2004f :47001

Kubrusly C. S. , '', in Hilbert Space Operators , (2003 ) -.

Kubrusly C. S. Hilbert Space Operators2003)| false

Lee, W. Y. , Weyl’s theorem for operator matrices, Integral Equations Operator Theory 32 (1998), 319–331. MR 99g :47023

Lee W. Y. , 'Weyl’s theorem for operator matrices ' (1998 ) 32 Integral Equations Operator Theory : 319 -331.

Lee W. Y. Weyl’s theorem for operator matricesIntegral Equations Operator Theory199832319331)| false
• Search Google Scholar

Lee, W. Y. , Weyl spectra of operator matrices, Proc. Amer. Math. Soc. 129 , (2001), 131–138. MR 2001f :47003

Lee W. Y. , 'Weyl spectra of operator matrices ' (2001 ) 129 Proc. Amer. Math. Soc. : 131 -138.

Lee W. Y. Weyl spectra of operator matricesProc. Amer. Math. Soc.2001129131138)| false
• Search Google Scholar

Pearcy, C. M. , Some Recent Developments in Operator Theory , CBMS Regional Conference Series in Mathematics No. 36, Amer. Math. Soc. (Providence, 1978). MR 58 #7120

Pearcy C. M. , '', in Some Recent Developments in Operator Theory , (1978 ) -.

Pearcy C. M. Some Recent Developments in Operator Theory1978)| false

Schechter, M. Invariance of the essential spectrum, Bull. Amer. Math. Soc. 71 (1965), 365–367. MR 30 #5167

Schechter M. , 'Invariance of the essential spectrum ' (1965 ) 71 Bull. Amer. Math. Soc. : 365 -367.

Schechter M. Invariance of the essential spectrumBull. Amer. Math. Soc.196571365367)| false
• Search Google Scholar

Schechter, M. , On the essential spectrum of an arbitrary operator. I, J. Math. Anal. Appl. 13 (1966), 205–215. MR 32 #6230

Schechter M. , 'On the essential spectrum of an arbitrary operator. I ' (1966 ) 13 J. Math. Anal. Appl. : 205 -215.

Schechter M. On the essential spectrum of an arbitrary operator. IJ. Math. Anal. Appl.196613205215)| false
• Search Google Scholar

Schwartz, J. , Some results on the spectra and spectral resolutions of a class of singular operators, Comm. Pure Appl. Math. 15 (1962), 75–90. MR 29 #480

Schwartz J. , 'Some results on the spectra and spectral resolutions of a class of singular operators ' (1962 ) 15 Comm. Pure Appl. Math. : 75 -90.

Schwartz J. Some results on the spectra and spectral resolutions of a class of singular operatorsComm. Pure Appl. Math.1962157590)| false
• Search Google Scholar

Weyl, H. , Über beschränkte quadratische Formem, derem Differenz vollstetig ist, Rend. Circ. Mat. Palermo 27 (1909), 373–392.

Weyl H. , 'Über beschränkte quadratische Formem, derem Differenz vollstetig ist ' (1909 ) 27 Rend. Circ. Mat. Palermo : 373 -392.

Weyl H. Über beschränkte quadratische Formem, derem Differenz vollstetig istRend. Circ. Mat. Palermo190927373392)| false
• Search Google Scholar