Some invariant subspaces for subscalar operators

키워드

참고문헌 (31)

1. E. Albrecht, "On decomposable operators", Integral Equations Operator Theory, 2(1), pp.1~10 (1979)
2. E. Albrecht, "Analytic functional models and local spectral theory", Proc. London Math. Soc. (3), 75(2), pp.323~348 (1997)
3. E. Albrecht, "Some topics in the theory of decom- posable operators, In Advances in invariant subspaces and other results of Operator Theory: Advances and Applications", pp.17~ (1986), Birkhauser Verlag
4. C. Benhida, "Local spectral theory of linear operators RS and SR", Integral Equations Operator Theory, 54(1), pp.1~8 (2006)
5. E. Bishop, "A duality theorem for an arbitrary operator", Pacific J. Math, 9, pp.375~397 (1959)
6. S. W. Brown, "Some invariant subspaces for subnormal operators", Integral Equations Operator Theory, 1(3), pp.310~333 (1978)
7. S. W. Brown, "Hyponormal operators with thick spectra have invariant subspaces", Ann. Math, 125(1), pp.93~103 (1987)
8. K. Clancey, "Seminormal Operators, In Lecture Notes in Math", pp.742~ (1979), Springer-Verlag
9. I. Colojoarva, "Theory of Generalized Spectral Operators" (1968), Gordon and Breach
10. D. Drissi, "Local spectrum and Kaplansky's theorem on algebraic operators", Colloq. Math, 75(2), pp.159~165 (1998)
11. I. Erdelyi, "On strongly decomposable operators", Pacific J. Math, 110(2), pp.287~296 (1984)
12. J. Eschmeier, "Invariant subspaces for operators with Bishop's property (β) and thick spectrum", J. Funct. Anal, 94(1), pp.196~222 (1990)
13. E. Ko, "k-quasihyponormal operators are subscalar", Integral Equations Operator Theory, 28(4), pp.492~499 (1997)
14. R. Lange, "A purely analytic criterion for a decomposable operator", Glasgow Math. J, 21(1), pp.69~70 (1980)
15. K. B. Laursen, "Algebraic spectral subspaces and automatic continuity", Czechoslovak Math. J, 38(113), pp.157~172 (1988)
16. K. B. Laursen, "Operators with finite ascent", Pacific J. Math, 15(2), pp.323~336 (1992)
17. K. B. Laursen, "Decomposable operators and automatic continuity", J. Operator Theory, 15(1), pp.33~51 (1986)
18. K. B. Laursen, "An Introduction to Local Spectral Theory" (2000), Clarendon Press Oxford Science Publications
19. K. B. Laursen, "Some remarks on the surjectivity spectrum of linear operators", Czechoslovak Math. J, 39(114), pp.730~739 (1989)
20. M. Mbekhta, "Generalisation de la decomposition de Kato aux operateurs paranormaux at spectraux", Glasgow Math. J, 29(2), pp.159~175 (1987)
21. M. Mbekhta, "Sur la theorie spectrale locale et limite des nilpotents", Proc. Amer. Math. Soc, 110(3), pp.621~631 (1991)
22. T. L. Miller, "An operator satisfying Dunford's condition (C) but without Bishop's property (β)", Glasgow Math. J, 40(3), pp.427~430 (1998)
23. T. L. Miller, "Spectral subspaces of subscalar and related operators", Proc. Amer. Math. Soc, 132(5), pp.1483~1493 (2004)
24. V. Ptak, "On the spectral function of a normal operator", Czechoslovak Math. J, 23(98), pp.615~616 (1973)
25. M. Putinar, "Hyponormal operators are subscalar", J. Operator Theory, 12(2), pp.385~395 (1984)
26. C. J. Read, "Quasinilpotent operators and the invariant subspace problem", J. London Math. Soc. (2), 56(3), pp.595~606 (1997)
27. S. L. Sun, "The single-valued extension property and spectral manifolds", Proc. Amer. Math. Soc, 118(1), pp.77~87 (1993)
28. F.-H. Vasilescu, "Analytic functional calculus and spectral decompositions, Editura Academiei and D" (1982), Reidel Publishing Company
29. P. Vrbova, "On local spectral properties of operators in Banach spaces", Czechoslovak Math. J, 23(98), pp.483~492 (1973)
30. P. Vrbova, "Structure of maximal spectral spaces of generalized scalar operators", Czechoslovak Math. J, 23(98), pp.493~496 (1973)
31. J.-K. Yoo, "Local spectral theory for operators on Banach spaces", Far East J. Math. Soc, Part III, pp.303~311 (2001)

관련 논문AI추천