Nonlinear wave propagation in porous materials based on the Biot theory

L. H. Tong; Y. S. Liu; D. X. Geng; S. K. Lai

doi:10.1121/1.4996439

Nonlinear wave propagation in porous materials based on the Biot theory

The Journal of the Acoustical Society of America ◽

10.1121/1.4996439 ◽

2017 ◽

Vol 142 (2) ◽

pp. 756-770 ◽

Cited By ~ 7

Author(s):

L. H. Tong ◽

Y. S. Liu ◽

D. X. Geng ◽

S. K. Lai

Keyword(s):

Wave Propagation ◽

Porous Materials ◽

Nonlinear Wave ◽

Biot Theory ◽

Nonlinear Wave Propagation

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Nonlinear Wave Propagation in Porous Materials

IUTAM Symposium on Analytical and Computational Fracture Mechanics of Non-Homogeneous Materials - Solid Mechanics and Its Applications ◽

10.1007/978-94-017-0081-8_54 ◽

2002 ◽

pp. 487-491

Author(s):

A. G. Pegushin ◽

V. I. Erofeyev

Keyword(s):

Wave Propagation ◽

Porous Materials ◽

Nonlinear Wave ◽

Nonlinear Wave Propagation

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Nonlinear wave propagation through rigid porous materials. I: Nonlinear parametrization and numerical solutions

The Journal of the Acoustical Society of America ◽

10.1121/1.400217 ◽

1990 ◽

Vol 88 (4) ◽

pp. 1939-1949 ◽

Cited By ~ 14

Author(s):

Jason D. McIntosh ◽

Robert F. Lambert

Keyword(s):

Wave Propagation ◽

Porous Materials ◽

Nonlinear Wave ◽

Numerical Solutions ◽

Nonlinear Wave Propagation

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Nonlinear wave propagation through rigid porous materials. II: Approximate analytical solutions

The Journal of the Acoustical Society of America ◽

10.1121/1.400218 ◽

1990 ◽

Vol 88 (4) ◽

pp. 1950-1959 ◽

Cited By ~ 13

Author(s):

Robert F. Lambert ◽

Jason D. McIntosh

Keyword(s):

Wave Propagation ◽

Porous Materials ◽

Nonlinear Wave ◽

Analytical Solutions ◽

Nonlinear Wave Propagation ◽

Approximate Analytical Solutions

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Nonlinear Wave Propagation

10.21236/ada617083 ◽

2015 ◽

Author(s):

Mark Ablowitz

Keyword(s):

Wave Propagation ◽

Nonlinear Wave ◽

Nonlinear Wave Propagation

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Nonlinear Wave Propagation Through Cold Plasma

Journal of Nonlinear Mathematical Physics ◽

10.2991/jnmp.1998.5.2.6 ◽

1998 ◽

Vol 5 (2) ◽

pp. 149-158 ◽

Cited By ~ 4

Author(s):

S.G. Bindu ◽

V.C. Kuriakose

Keyword(s):

Wave Propagation ◽

Nonlinear Wave ◽

Cold Plasma ◽

Nonlinear Wave Propagation

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Reductive Perturbation Method for Nonlinear Wave Propagation in Inhomogeneous Media. I

Journal of the Physical Society of Japan ◽

10.1143/jpsj.27.1059 ◽

1969 ◽

Vol 27 (4) ◽

pp. 1059-1062 ◽

Cited By ~ 30

Author(s):

Naruyoshi Asano ◽

Tosiya Taniuti

Keyword(s):

Wave Propagation ◽

Perturbation Method ◽

Nonlinear Wave ◽

Inhomogeneous Media ◽

Reductive Perturbation Method ◽

Nonlinear Wave Propagation ◽

Reductive Perturbation

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Reductive Perturbation Method in Nonlinear Wave Propagation II. Application to Hydromagnetic Waves in Cold Plasma

Journal of the Physical Society of Japan ◽

10.1143/jpsj.24.1159 ◽

1968 ◽

Vol 24 (5) ◽

pp. 1159-1166 ◽

Cited By ~ 172

Author(s):

Tsunehiko Kakutani ◽

Hiroaki Ono ◽

Tosiya Taniuti ◽

Chau-Chin Wei

Keyword(s):

Wave Propagation ◽

Perturbation Method ◽

Nonlinear Wave ◽

Cold Plasma ◽

Reductive Perturbation Method ◽

Nonlinear Wave Propagation ◽

Reductive Perturbation ◽

Hydromagnetic Waves

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The Lagrangian Approach to Nonlinear Wave Propagation

Nonlinear Waves in Solid State Physics - NATO ASI Series ◽

10.1007/978-1-4684-5898-5_8 ◽

1990 ◽

pp. 259-274 ◽

Cited By ~ 1

Author(s):

J. M. Arnold

Keyword(s):

Wave Propagation ◽

Nonlinear Wave ◽

Lagrangian Approach ◽

Nonlinear Wave Propagation

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The effects of crack face interaction on nonlinear wave propagation in microcracked media

Journal of the Mechanics and Physics of Solids ◽

10.1016/s0022-5096(97)00093-8 ◽

1998 ◽

Vol 46 (4) ◽

pp. 591-619 ◽

Cited By ~ 1

Author(s):

S. Woolfries

Keyword(s):

Wave Propagation ◽

Nonlinear Wave ◽

Nonlinear Wave Propagation ◽

Crack Face

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Numerical simulation of fully nonlinear wave propagation

Hydrodynamics VI: Theory and Applications ◽

10.1201/b16815-43 ◽

2004 ◽

pp. 287-292

Author(s):

B Teng ◽

X Zhang ◽

D Ning

Keyword(s):

Numerical Simulation ◽

Wave Propagation ◽

Nonlinear Wave ◽

Nonlinear Wave Propagation ◽

Fully Nonlinear

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