Estimates for the Polyharmonic Bergman Kernel and Their Applications

Author:

Tanaka Kiyoki

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Computational Mathematics

Reference15 articles.

1. Aronszajn, N., Creese, T.M., Lipkin, L.J.: Polyharmonic Functions. Clarendon Press, Oxford (1983)

2. Axler, S., Bourdon, P., Ramey, W.: Harmonic Function Theory. Springer, New York (1992)

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

4. Choe, B.R., Koo, H., Yi, H.: Projection for harmonic Bergman spaces and applications. J. Funct. Anal. 216, 388–421 (2004)

5. Coifman, R., Rochberg, R.: Representation theorems for holomorphic and harmonic functions in $$L^p$$ L p . Astérisque 77, 1–66 (1980)

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1. The Polyharmonic Bergman Space for the Union of Rotated Unit Balls;Complex Analysis and Operator Theory;2020-01-22

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