The Newmark scheme as velocity–stress time-staggering: an efficient PML implementation for spectral element simulations of elastodynamics

By G. Festa, Jean-Pierre Vilotte. 2005

208 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Computational Mechanics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/1696f99de593436838c9031e11422a350c0866cf

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Atomic and Molecular Physics, and Optics

1. Wei Zhang
2. Yang Shen
3. Dimitri Komatitsch
4. Roland Martin
5. N. Lapusta
6. Jean-Paul Ampuero
7. Y. Kaneko
8. Wenlong Wang

In Computational Mechanics

1. Roland Martin
2. Yang Shen
3. Dimitri Komatitsch
4. N. Lapusta
5. Wei Zhang
6. Jean-Paul Ampuero
7. Y. Kaneko

In Electrical and Electronic Engineering

1. Wei Zhang
2. Yang Shen
3. Roland Martin
4. Dimitri Komatitsch
5. N. Lapusta
6. Jean-Paul Ampuero
7. Y. Kaneko
8. Wenlong Wang

Citations in the corpus

• An unsplit convolutional perfectly matched layer technique improved at grazing incidence for the viscoelastic wave equation (2009, background): “As in Festa & Vilotte (2005), C© 2009 The Authors, GJI, 179, 333–344 Journal compilation C© 2009 RAS we take αmax = π f 0, where f 0 is the dominant frequency of the source defined above, and we compare the results with αmax = 0 and κ = 1 which is very similar to the classical PML case of Collino &…”
• An unsplit convolutional perfectly matched layer improved at grazing incidence for the seismic wave equation (2007, methodology): “Let us note that a similar idea called the generalized filtering-PML was used recently in elastodynamics Festa and Vilotte, 2005 in the context of a variational formulation based on the spectral-element method.”
• Spectral element modeling of spontaneous earthquake rupture on rate and state faults: Effect of velocity‐strengthening friction at shallow depths (2008, methodology): “, 2007] and to earthquake source dynamics [Festa and Vilotte, 2005; Madariaga et al., 2006].”
• Unsplit complex frequency-shifted PML implementation using auxiliary differential equations for seismic wave modeling (2010, methodology): “The complex-frequency-shifted PML CFSPML Kuzuoglu and Mittra, 1996 is more efficient in such circumstances using a frequency-dependent damping Festa et al., 2005; Festa and Vilotte, 2005; Drossaert and Giannopoulos, 2007a, 2007b; Komatitsch and Martin, 2007 .”
• Finite-Frequency Kernels Based on Adjoint Methods (2006, unknown): “A much more effective absorbing boundary may be obtained based on the perfectly matched layer (PML) methodology (Bérenger, 1994; Collino and Tsogka, 2001; Komatitsch and Tromp, 2003; Festa and Vilotte, 2005).”