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Approximation of entire function solutions of the Helmholtz equation having slow growth
Journal article   Peer reviewed

Approximation of entire function solutions of the Helmholtz equation having slow growth

Devendra Kumar
Journal of applied analysis, Vol.18(2), pp.179-196
01/12/2012

Abstract

Mathematics Mathematics, Applied Physical Sciences Science & Technology
In this paper, we study the Chebyshev polynomial approximation of entire solutions of Helmholtz equations in R-2 in Banach spaces (B(p, q, m) space, Hardy space and Bergman space). Some bounds on generalized order of entire solutions of Helmholtz equations of slow growth have been obtained in terms of the coefficients and approximation errors using function theoretic methods.

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