Boundary Representations of λ-Harmonic and Polyharmonic Functions on Trees

Author:

Picardello Massimo A.,Woess WolfgangORCID

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference16 articles.

1. Almansi, E.: Sull’integrazione dell’equazione differenziale Δ2n = 0. Annali di Matematica Serie III 2, 1–59 (1899)

2. Aronszajn, N., Creese, T.M., Lipkin, L.J.: Polyharmonic Functions. Oxford Math. Monographs. Oxford University Press, New York (1983)

3. Cartwright, D.I., Soardi, P.M., Woess, W.: Martin and end compactifications of non locally finite graphs. Trans. Am. Math. Soc. 338, 679–693 (1993)

4. Cartier, P.: Fonctions harmoniques sur un arbre. Symposia Math. 9, 203–270 (1972)

5. Cohen, J.M., Colonna, F., Gowrisankaran, K., Singman, D.: Polyharmonic functions on trees. Am. J. Math. 124, 999–1043 (2002)

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