Weighted Harmonic Bloch Spaces on the Ball

Author:

Doğan Ömer Faruk,Üreyen A. ErsinORCID

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Computational Mathematics

Reference26 articles.

1. Ahlfors, L.V.: Möbius Transformations in Several Variables. University of Minnesota, Minneapolis (1981)

2. Axler, S., Bourdon, P., Ramey, W.: Harmonic Function Theory, vol. 137, 2nd edn. Springer, New York (2001). Grad. Texts in Math

3. Beatrous, F., Burbea, J.: Holomorphic Sobolev spaces on the ball. Dissertationes Math. vol. 276, p. 57 (1989)

4. Choe, B.R., Koo, H., Yi, H.: Derivatives of harmonic Bergman and Bloch functions on the ball. J. Math. Anal. Appl. 260, 100–123 (2001)

5. Choe, B.R., Lee, Y.J.: Note on atomic decompositions of harmonic Bergman functions. In: Complex Analysis and its Applications, OCAMI Studies, vol. 2, Osaka Munic. Univ. Press, Osaka, pp. 11–24 (2007)

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