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On dual integral equations arising in problems of bending of anisotropic plates

DOI: 10.1155/s0161171292000711

Keywords: dual integral equations , Bessel functions , Erdelyi-Kober operators , Parseval theorem , Mellin transforms.

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Abstract:

In this paper we consider dual integral equations, which arise in boundary value problems of bending of anisotropic plates. The function involved in these equations is a linear combination of elementary function, which turns out to be a particular case of a class of Fourier kernels, [2]. The method used here for solving the equations is some what similar to the method used for solving dual integral equations of Titchmarsh type, [1].

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