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Youxuan Zhao, Y. Qiu, L. Jacobs, J. Qu (2016)
A micromechanics model for the acoustic nonlinearity parameter in solids with distributed microcracks, 1706
W. Cash, W. Cai (2011)
Dislocation contribution to acoustic nonlinearity: The effect of orientation-dependent line energyJournal of Applied Physics, 109
K. Matlack, J. Wall, Jin-Yeon Kim, J. Qu, L. Jacobs, H. Viehrig (2012)
Evaluation of radiation damage using nonlinear ultrasoundJournal of Applied Physics, 111
D. Hull, D. Bacon (1968)
Introduction to DislocationsAmerican Journal of Physics, 36
Jin-Yeon Kim, L. Jacobs, J. Qu, J. Littles (2006)
Experimental characterization of fatigue damage in a nickel-base superalloy using nonlinear ultrasonic wavesJournal of the Acoustical Society of America, 120
Zimu Chen, J. Qu (2013)
Dislocation-induced acoustic nonlinearity parameter in crystalline solidsJournal of Applied Physics, 114
Youxuan Zhao, Y. Qiu, L. Jacobs, J. Qu (2016)
Frequency-dependent tensile and compressive effective moduli of elastic solids with distributed penny-shaped microcracksActa Mechanica, 227
J. Cantrell, X-G Zhang (1998)
Nonlinear acoustic response from precipitate-matrix misfit in a dislocation networkJournal of Applied Physics, 84
Youxuan Zhao, Y. Qiu, L. Jacobs, J. Qu (2015)
Frequency-Dependent Tensile and Compressive Effective Moduli of Elastic Solids With Randomly Distributed Two-Dimensional MicrocracksJournal of Applied Mechanics, 82
Taeho Ju, J. Achenbach, L. Jacobs, M. Guimaraes, J. Qu (2016)
Ultrasonic nondestructive evaluation of alkali–silica reaction damage in concrete prism samplesMaterials and Structures, 50
J. Cantrell, W. Yost (1994)
Acoustic harmonic generation from fatigue-induced dislocation dipolesPhilosophical Magazine, 69
Tetsuro Suzuki, A. Hikata, C. Elbaum (1964)
Anharmonicity Due to Glide Motion of DislocationsJournal of Applied Physics, 35
Kun Huang (1950)
On the atomic theory of elasticityProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 203
A. Romer, Jin-Yeon Kim, J. Qu, L. Jacobs (2016)
The Second Harmonic Generation in Reflection Mode: An Analytical, Numerical and Experimental StudyJournal of Nondestructive Evaluation, 35
Jianfeng Zhang, F. Xuan, Y. Xiang (2013)
Dislocation characterization in cold rolled stainless steel using nonlinear ultrasonic techniques: A comprehensive modelEurophysics Letters, 103
L. Pauling (1989)
The nature of metalsPure and Applied Chemistry, 61
K. Teichmann, C. Liebscher, R. Völkl, S. Vorberg, U. Glatzel (2011)
High Temperature Strengthening Mechanisms in the Alloy Platinum- 5% Rhodium DPHPlatinum Metals Review, 55
D. Hull (2001)
Movement of Dislocations
J. Qu, P. Nagy, L. Jacobs (2012)
Pulse propagation in an elastic medium with quadratic nonlinearity (L).The Journal of the Acoustical Society of America, 131 3
J. Qu, L. Jacobs, P. Nagy (2011)
On the acoustic-radiation-induced strain and stress in elastic solids with quadratic nonlinearity (L).The Journal of the Acoustical Society of America, 129 6
Qiu Y Zhao Y (2016)
1706(1):060001AIP Conference Proceedings
A. Hikata, B. Chick, C. Elbaum (1965)
Dislocation Contribution to the Second Harmonic Generation of Ultrasonic WavesJournal of Applied Physics, 36
Jianfeng Zhang, F. Xuan (2014)
A general model for dislocation contribution to acoustic nonlinearityEurophysics Letters, 105
Xiang Gao, J. Qu (2018)
Acoustic nonlinearity parameter induced by extended dislocationsJournal of Applied Physics
W. Cash, W. Cai (2012)
Contribution of dislocation dipole structures to the acoustic nonlinearityJournal of Applied Physics, 111
V. Nazarov, A. Sutin (1997)
Nonlinear elastic constants of solids with cracksJournal of the Acoustical Society of America, 102
A. H. Cottrell (1967)
The Nature of MetalsScientific American, 217
Qu J. Acoustic nonlinearity parameter induced by dislocation pile-ups. unpublished. Gao X (2018)
Gao X, Qu J. Acoustic nonlinearity parameter induced by dislocation pile-ups. unpublished. 2018.
A. Granato, K. Lücke (1956)
Theory of Mechanical Damping Due to DislocationsJournal of Applied Physics, 27
J. Cantrell, W. Yost (1997)
Effect of precipitate coherency strains on acoustic harmonic generationJournal of Applied Physics, 81
S. Suresh (1991)
Fatigue of materials
Abstract This study presents a general approach to derive the acoustic nonlinearity parameters induced by various types of dislocation configurations including dislocation strings (monopoles), dislocation dipoles, dislocation pileups and extended dislocations. It is found that expressions of the acoustic nonlinearity parameter induced by such a variety of dislocation configurations share a common mathematical form. They are all scaled with \(\left( {L_{\mathrm{ch}} /b} \right) ^{n}\), where \(L_{\mathrm{ch}} \) is a characteristic length of the dislocation configuration, b is the magnitude of the Burgers vector, and n is either 3 or 4. Semiquantitative analysis is presented to compare the magnitudes of the acoustic nonlinearity parameters among different types of dislocation configurations.
"Acta Mechanica Solida Sinica" – Springer Journals
Published: Oct 1, 2018
Keywords: Theoretical and Applied Mechanics; Surfaces and Interfaces, Thin Films; Classical Mechanics
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