Scattering as a mechanism for structured shock waves in metals

Journal of the Mechanics and Physics of Solids

Volumn 46, Issue 10, 1998, Pages 2017-2032

  Grady, Dennis ^a  

^a APPLIED RESEARCH ASSOCIATES   (United States)

Author keywords

A. shock waves; B. inhomogeneous material; B. stress waves; C. plate impact

Indexed keywords

CONTINUUM MECHANICS; MATHEMATICAL MODELS; METALS; POLYCRYSTALLINE MATERIALS; VISCOPLASTICITY;

INHOMOGENEOUS MATERIAL; PLATE IMPACT; STRESS WAVE;

SHOCK WAVES;

EID: 0032181432     PISSN: 00225096     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0022-5096(98)00015-5     Document Type: Article

References (20)

1. Asay, J. R. and Chhabildas, L. C. (1981) Determination of the shear strength of shock compressed 6061-T6 aluminum. In Shock Waves and High-Strain Rate Phenomena in Metals, ed. M. A. Meyers and L. E. Murr, pp. 417-432. Plenum Press, New York.
2. Band, W. and Duvall, G. E. (1961) Physical nature of shock propagation. Amer. J. Phys. 29, 780-785.
3. Barker, L. M. (1968) Fine structure of compressive and release wave shapes in aluminum measured by the velocity interferometer technique. In Behaviour of Dense Media under High Dynamic Pressures, pp. 483-505. Gordon and Breach, New York.
4. Barker, L. M. (1971) A model for stress wave propagation in composite materials. Journal of Composite Materials 5, 140-162.
5. Chhabildas, L. C. and Asaý, J. R. (1982) Time-resolved wave profile measurements in copper to megabar pressures. In High Pressure in Research and Industry - Volume I, ed. C. M. Backman, T. Johanson and L. Tegner, pp. 183-189. Arkicktkopia, Uppsala, Sweden.
6. Chhabildas, L. C., Wise, J. L. and Asay, J. R. (1982) Reshock and release behavior of beryllium. In Shock Waves in Condensed Matter - 1981, ed. W. J. Nellis, L. Seaman and R. A. Graham, pp. 422-426. American Institute of Physics, New York.
7. Grady, D. E. (1981) Strain-rate dependence of the effective viscosity under steady-wave shock compression. Appl. Phys. Lett. 38, 825-826.
8. Johnson, J. N. (1992) Calculation of path-dependent shock-wave hardening. Journal of Applied Physics 72, 797-799.
9. Johnson, J. N., Hixson, R. S. and Gray, G. T. (1994) Shock-wave compression and release of metal/ceramic composites. Journal of Applied Physics 76, 5706-5718.
10. Kanel', G. I., Ivanov, M. F. and Parshikov, A. N. (1995) Computer simulations of the heterogeneous materials response to the impact loading. International Journal of Impact Engineering 17, 455-464.
11. Klemans, P. G. (1965) Effects of thermal and phonon process in ultrasonic attenuation. In Physical Acoustics - IIIB, ed. W. P. Mason, pp. 201-234. Academic Press, New York.
12. Knopoff, L. (1965) Attenuation of elastic waves in the earth. Physical Acoustics - IIIB, ed. W. P. Mason, pp. 287-324. Academic Press, New York.
13. Knopoff, L. and Hudson, J. A. (1964) Scattering of elastic waves by small inhomogeneities. J. Acous. Soc. Am. 36, 338-343.
14. Mason, W. P. and McSkimin, H. J. (1947) Attenuation and scattering of high frequency sound waves in metal and glasses. J. Acous. Soc. Am. 19, 464-473.
15. Mineev, V. N. and Savinov, E. V. (1967) Viscosity and melting point of aluminum, lead and sodium chloride subjected to shock compression. Sov. Phys. JETP 25, 411-416.
16. Partom, Y. (1990) Understanding the Swegle-Grady fourth power relation. In Shock Waves in Condensed Matter - 1989, ed. S. C. Schmidt, J. N. Johnson and L. W. Davison, pp. 317-320. American Institute of Physics, New York.
17. Rayleigh (1929) Theory of Sound. The Macmillan Company, New York.
18. Rubin, M. B. (1990) Analysis of weak shocks in 6061-T6 aluminum. In Shock Waves in Condensed Matter - 1989, ed, S. C. Schmidt, J. N. Johnson and L. W. Davison, pp. 321-328. American Institute of Physics, New York.
19. Swegle, J. W. and Grady, D. E. (1985) Shock viscosity and the prediction of shock wave rise times. Journal of Applied Physics 58, 692-701.
20. Zel'dovich, Ya. B. (1946) Propagation of shock waves in a gas in the presence of a reversible chemical reaction. Zh. Eksperium. i Teor. Fiz. 16, 365-368.