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An Asymmetric Fuglede-Putnam's Theorem and Orthogonality

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Abstract

An asymmetric Fuglede-Putnam theorem forp-hyponormal operators andclass (Y) is proved, as a consequence of this result, we obtain that the range of the gener-alized derivation induced by the above classes of operators is orthogonal to its kernel.

참고문헌 (12)

  1. A. Aluthge, "On p-hyponormal operators for 0 < p < 1", 13, pp.307~315 (1990)
  2. J. H. Anderson, "On normal derivation", 38, pp.135~140 (1973)
  3. J. H. Anderson, "Properties which normal operators share with normalderivations and related operators", 61, pp.313~325 (1975)
  4. M. Ch?o, "Spectral properties of p-hyponormal operators for 0 < p < 1=2", 36, pp.117~122 (1992)
  5. M. Ch?o, "p-hyponormal operators for 0 < p < 1=2", 33, pp.23~29 (1993)
  6. B. P. Duggal, "On intertwining operators", 106, pp.139~148 (1988)
  7. B. P. Duggal, "On dominant operators", 46, pp.353~359 (1986)
  8. C.R. Putnam, "Hyponormal contractions and strong power convergences", 57, pp.105~110 (1975)
  9. J.G.Stampfli, "On dominant operators", 84, pp.33~36 (1977)
  10. H. Tadashi, "A note on p-hyponormal operators", 125, pp.221~230 (1997)
  11. A. Uchiyama, "Berger-Shaw?s theorem for p-hyponormal operators", 33, pp.307~315 (1997)
  12. "Fuglede-Putnam?s theorem for p-hyponormal operators", 3, pp.397~416 (2002)

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