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Weighted Bloch spaces and some operators induced by radial derivatives

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In the setting of the half-plane of the complex plane, we showthat for rgeq0, the dual space of the weighted bergman spacesB^{1,r} is the Bloch space of the half-plane and we study somebounded linear operators induced by radial derivatives.

Abstract

In the setting of the half-plane of the complex plane, we showthat for rgeq0, the dual space of the weighted bergman spacesB^{1,r} is the Bloch space of the half-plane and we study somebounded linear operators induced by radial derivatives.

참고문헌 (6)

  1. R. Choe, "Harmonic Bergman functions as radial derivativesof Bergman functions", 131(2), pp.401~408 (2003)
  2. G. Gindkin, "Analysis in homogeneous domains", 19(4), pp.3~ (1964)
  3. B. Korenblum, "Theory of Bergman spaces" (2000), Springer-Verlag
  4. H. Kang, "The radial derivatives on weighted Bergmanspaces", 18(2), pp.243~249 (2003)
  5. "Weighted analytic Bergman spaces of the half plane andtheir Toeplitz operators" (2001)
  6. "Weighted analytic Bergman spaces of the half plane andtheir Toeplitz operators" (2001)

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