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- W2000366779 abstract "Third-order elastic coefficients can be determined from the velocity of small-amplitude sound waves in statically stressed media. For this purpose, exact expressions are derived for the sound velocity, for the natural velocity (natural unstressed length divided by the transit time), and for their stress derivatives, evaluated at zero stress, in terms of second- and third-order coefficients. Attention is given to the proper variation of propagation direction with static stress in order to maintain propagation normal to a given crystal face as in ultrasonic experiments, and to the proper identification of isothermal and isentropic coefficients. The most convenient form of the results employs the natural velocity, which is computed directly from experimental data with no need to correct the path length for the effect of stress. The formulas apply to arbitrary crystal symmetry and to arbitrary homogeneous stress systems depending on a single scalar variable. Special formulas for hydrostatic and uniaxial stress are given for several crystal classes and for isotropic materials." @default.
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- W2000366779 date "1964-05-01" @default.
- W2000366779 modified "2023-09-25" @default.
- W2000366779 title "Sound Velocity in Stressed Crystals and Third‐Order Elastic Coefficients" @default.
- W2000366779 doi "https://doi.org/10.1121/1.2143331" @default.
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