Abstract

A formal solution of certain dual integral equations involving H-functions is derived by the application of the operators of fractional calculus due to Saigo [14,15]. It has been shown that the given dual integral equations can be transformed, by the application of the operators, into two others with a common kernel and the problem then reduces to that of solving a single integral equation. Since the common kernel comes out to be a symmetrical Fourier kernel investigated by Fox [8], the formal solution readily follows.

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