Topics

No keywords indexed for this article. Browse by subject →

References
10
[1]
[AS] E. Azoff and H. Sheheda, Algebras generated by mutually orthogonal idempotent operators, J. Operator Theory, 29 (1993), 249?267.
[2]
The Jordan form of a bitriangular operator

Kenneth R Davidson, Domingo A Herrero

Journal of Functional Analysis 1990 10.1016/0022-1236(90)90027-i
[3]
[FW] P.A. Fillmore and J.P. Williams, On operator ranges, Advances in Math. 7 (1971), 259?281. 10.1016/s0001-8708(71)80006-3
[4]
[GLW] W. Gong, D.R. Larson and W.R. Wogen, Two results on separating vectors, Indiana Univ. Math. J. 43 (1994), 1159?1165. 10.1512/iumj.1994.43.43051
[5]
[H] D.A. Herrero, All (all?) about triangular operators, Bull. London Math. Soc. 23 (1991), 513?554. 10.1112/blms/23.6.513
[6]
[HLW] D.A. Herrero, D.R. Larson and W.R. Wogen, Semitriangular operators, Houston J. Math. 17 (1991), 477?499.
[7]
[K] L. Kerchy, On the multiplicity of the commutant of operators, preprint.
[8]
[LW1] D.R. Larson and W.R. Wogen, Some problems on triangular and semitriangular operators, Contemporary Mathematics 120 (1991), 97?100. 10.1090/conm/120/1126279
[9]
[LW2] ?, Extensions of normal operators, Integ. Eq. and Operator Th. 20 (1994), 325?334. 10.1007/bf01205285
[10]
[W] W.R. Wogen, Some counterexamples in nonselfadjoint algebras, Ann. of Math. 126 (1987), 415?427. 10.2307/1971405
Metrics
1
Citations
10
References
Details
Published
Jun 01, 1996
Vol/Issue
25(2)
Pages
216-223
License
View
Cite This Article
David R. Larson, Warren R. Wogen (1996). Extensions of bitriangular operators. Integral Equations and Operator Theory, 25(2), 216-223. https://doi.org/10.1007/bf01308631
Related

You May Also Like