On Riesz Decomposition for Super-Polyharmonic Functions in ℝ n ${\mathbb R}^{n}$

Author:

Tovstolis Alexander V.

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference12 articles.

1. Armitage, D.H., Gardiner, S.J.: Classical Potential theory. Springer Monographs in Mathematics. Springer-Verlag London, Ltd., London (2001)

2. Aronszajn, N., Creese, T.M., Lipkin, L.J.: Polyharmonic functions. Notes taken by Eberhard Gerlach. Oxford Mathematical Monographs. Oxford Science Publications. The Clarendon Press, Oxford University Press, New York (1983)

3. Brauchart, J.S., Dragnev, P.D., Saff, E.B.: Riesz extremal measures on the sphere for axis-supported external fields. J. Math. Anal. Appl. 356(2), 769–792 (2009)

4. Futamura, T., Kitaura, K., Mizuta, Y.: A Montel type result for super-polyharmonic functions on R N . Potential Anal. 34(1), 89–100 (2011)

5. Hayman, W.K., Kennedy, P.B.: Subharmonic functions. Vol. I. London Mathematical Society Monographs, No. 9. Academic Press, London-New York (1976)

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