A note on preharmonic functions
Author:
Publisher
American Mathematical Society (AMS)
Subject
Applied Mathematics,General Mathematics
Link
http://www.ams.org/proc/1953-004-06/S0002-9939-1953-0060650-2/S0002-9939-1953-0060650-2.pdf
Reference5 articles.
1. On discrete harmonic functions;Heilbronn, H. A.;Proc. Cambridge Philos. Soc.,1949
2. The Poisson integral representation of functions which are positive and harmonic in a half-plane;Loomis, L. H.;Duke Math. J.,1942
3. The converse of the Fatou theorem for positive harmonic functions;Loomis, Lynn H.;Trans. Amer. Math. Soc.,1943
4. The converse of Fatou’s theorem;Allen, A. C.;J. London Math. Soc.,1953
5. H. B. Phillips and N. Wiener, Journal of Mathematics and Physics vol. 2 (1923) pp. 105-124.
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1. Bibliography;Partial Difference Equations;2003-02-06
2. Green’s Functions for the Finite Difference Heat, Laplace and Wave Equations;Anniversary Volume on Approximation Theory and Functional Analysis;1984
3. Infinitely Divisible Distributions and Bessel Functions Associated with Random Walks;SIAM Journal on Applied Mathematics;1966-07
4. Lipschitz Conditions for Harmonic and Discrete Harmonic Functions;Journal of Mathematics and Physics;1957-04
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