New PDF release: Acoustic Waves

By Don Dissanayake

ISBN-10: 9533071117

ISBN-13: 9789533071114

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Nonferr. Met. Soc. , 173–184, 1003-6326 Guo, S. H. (2001). Eigen theory of viscoelastic mechanics for anisotropic solids. Acta Mech. , 368–374, 0894-9166 Guo, S. H. (2002). The standard expression of the engineering mechanical vector and the invariant of elastic mechanics. Acta Mech. , 74-80, 0254-7805 Guo, S. H. (2005). Eigen theory of viscoelastic dynamics based on the Kelvin-Voigt model. Appl. Math. , 792–798, 0253-4827 Guo, S. H. (2008). An eigen theory of rheology for complex media. , 253-260, 0001-5970 Guo, S.

20090460155) and the Fundamental Research Funds for the Central Universities of China. 7. References Achenbach, J. D. (1973). Wave Propagation in Elastic Solids, North-Holland, Amsterdam. Coddington, E. , Levinson, N. (1955). Theory of Ordinary Differential Equations, McGrawHill, New York. Adler, E. L. (1990). Matrix methods applied to acoustic waves in multilayers, IEEE Transactions on Ultrasonics, Ferroelectrics, and Frequency Control, 37(6): 485-490. Adler, E. L. (2000). Bulk and surface acoustic waves in anisotropic solids, International Journal of High Speed Electronics and Systems, 10(3): 653-684.

H. (2010). An eigen expression for piezoelectrically stiffened elastic and dielectric constants based on the static theory. , 345-350, 0001-5970 Lee, P. C. ; Kim, Y. & Prevost, J. H. (1990). Electromagnetic radiation from doubly rotated piezoelectric crystal plates vibrating at thickness frequencies. J. Appl. , 6633-6642, 0021-8979 Lee, P. C. Y. (1991). A variational principle for the equations of piezoelectromagnetism in elastic dielectric crystals. J. Appl. , 7470-7473, 0021-8979 Li, S. (1996).

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Acoustic Waves by Don Dissanayake


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