Fourier coefficients and growth of harmonic functions.

Fryant, A.; Shankar, H.

Displaying similar documents to “Fourier coefficients and growth of harmonic functions.”

Harmonic majorization and thinness

Essén, Matts

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Slow growth for universal harmonic functions.

Gómez-Collado, M.Carmen, Martínez-Giménez, Félix, Peris, Alfredo, Rodenas, Francisco (2010)

Journal of Inequalities and Applications [electronic only]

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On the Hartogs-type series for harmonic functions on Hartogs domains in $ℝ^{n} \times ℝ^{m}$ , m ≥ 2

Ewa Ligocka (1999)

Annales Polonici Mathematici

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We study series expansions for harmonic functions analogous to Hartogs series for holomorphic functions. We apply them to study conjugate harmonic functions and the space of square integrable harmonic functions.

Multiply superharmonic functions

Kohur Gowrisankaran (1975)

Annales de l'institut Fourier

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Some results concerning the multiply superharmonic functions and the boundary behaviour are given and some problems involving these notions are described.