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20072019
most citedBiot-JKD model: simulation of 1D transient poroelastic waves with fractional derivatives

52 citations · 168 across the 9 of their papers we have counts for

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physics.class-ph2019★ 16 cited

Plane-strain waves in nonlinear elastic solids with softening

Harold Berjamin, Bruno Lombard, Guillaume Chiavassa +1

Propagation of elastic waves in damaged media (concrete, rocks) is studied theoretically and numerically. Such materials exhibit a nonlinear behavior, with long-time softening and…

physics.class-ph2017★ 23 cited

Nonlinear waves in solids with slow dynamics: an internal-variable model

H Berjamin, N Favrie, B Lombard +1

In heterogeneous solids such as rocks and concrete, the speed of sound diminishes with the strain amplitude of a dynamic loading (softening). This decrease known as "slow dynamics"…

physics.class-ph2016★ 14 cited

Analytical solution to the Riemann problem of 1D elastodynamics with general constitutive laws

H Berjamin, B Lombard, G Chiavassa +1

Under the hypothesis of small deformations, the equations of 1D elastodynamics write as a 2 x 2 hyperbolic system of conservation laws. Here, we study the Riemann problem for conve…

physics.class-ph2012

A time-domain numerical method for Biot-JKD poroelastic waves in 2D heterogeneous media

Emilie Blanc, Guillaume Chiavassa, Bruno Lombard

An explicit finite-difference scheme is presented for solving the two-dimensional Biot equations of poroelasticity across the full range of frequencies. The key difficulty is to di…

physics.class-ph2012

Semi-analytical and numerical methods for computing transient waves in 2D acoustic / poroelastic stratified media

Gaëlle Lefeuve-Mesgouez, Arnaud Mesgouez, Guillaume Chiavassa +1

Wave propagation in a stratified fluid / porous medium is studied here using analytical and numerical methods. The semi-analytical method is based on an exact stiffness matrix meth…

physics.class-ph2011

Wave propagation across acoustic / Biot's media: a finite-difference method

Guillaume Chiavassa, Bruno Lombard

Numerical methods are developed to simulate the wave propagation in heterogeneous 2D fluid / poroelastic media. Wave propagation is described by the usual acoustics equations (in t…