fourier coefficients and growth of harmonic functions
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ID: 202618
1987
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Abstract
We consider Harmonic Functions, H of several variables. We obtain necessary and sufficient conditions on its Fourier coefficients so that H is an entire harmonic (that is, has no finite singularities) function; the radius of harmonicity
in terms of its Fourier coefficients in case H is not entire. Further, we obtain, in terms of its Fourier coefficients, the Order and Type growth measures, both in case H is entire or non-entire.
| Reference Key |
fryant1987internationalfourier
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| Authors | ;A. fryant;H. Shankar |
| Journal | structural engineering and mechanics |
| Year | 1987 |
| DOI |
10.1155/S0161171287000528
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| URL | |
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