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    <subfield code="a">Nipon Rattanawangcharoen</subfield>
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    <subfield code="a">Analytical solution to general vibrations of two homogeneous elastic half spaces perfectly bonded together</subfield>
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    <subfield code="a">Bangkok :</subfield>
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    <subfield code="a">A thesis submitted in partial fulfillment of the requirements for the degree of Master of Engineering, School of Engineering and Technology</subfield>
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    <subfield code="a">Thesis (M.Eng.) - Asian Institute of Technology, 1988</subfield>
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    <subfield code="a">In this study, two and three dimensional harmonic vibrations of two  homogeneous elastic semi-infinite media perfectly bonded together are presented  with the goal of developing shape functions in the far field of multilayered  spaces for an infinite boundary element algorithm. In two dimensional problems,  the vibrations caused by axisymmetric and asymmetric forces, and an anti-plane  concentrated moment are considered. Vibrations due to axisymmetric and  asymmetric forces, and pure torsion are considered in three dimensional  problems. General solutions for different vibrations are formulated by the  techniques of Fourier transforms with respect to the horizontal Cartesian  coordinate in two dimensional problems, and Hankel transforms with respect to  the cylindrical radial coordinate in three dimensional problems. The solutions in  the forms of infinite integrals are determined by means of the residue theorem  of the complex variables using a proper pair of contours in the complex plane.  The complete solution ls obtained in the form of a single surface wave commonly  lrnown as the Stoneley wave and continuous spectra of body waves. The  integrals involved are evaluated numerically by means of the Simpson's rule.  It is found that the displacement body waves may be composed of the  contributions from the shear and pressure waves. Attempts are made to  approximate each continuous spectrum of body waves by a finite number of  discrete waves. For vibrations due to axisymmetric forces in a two and a three  dimensional example problems, a shape function for each of such discrete waves  is obtained.</subfield>
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