On relativistic deformable solids and the detection of gravitational waves.

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Scientific paper

In this paper, the purpose of which is to complement a preceding work [1], it is shown, in agreement with the theory of relativistic deformable solids developed by A.C. Bringen and his coworkers, that the simplest conceivable dissipative constitutive equation — that of a socalled KelvinVoigt viscoelastic solid — yields a gravitational wave equation of propagation different from that of Weber: specifically, the following third order partial differential equation, {partial ^2 θ }/{partial t^2 } - left( {A + A'{partial ^2 θ }/{partial t}} right){partial ^2 θ }/{partial x^2 } = c^2 R_{1441'} which can be solved by use of Fourier transform techniques, and where A and A' are positive material coefficients.

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