Dispersion analysis of spectral element methods for elastic wave propagation
By G. Seriani, S. P. Oliveira. 2008
156 citations recorded by the source corpus.
Subfields: Computational Mechanics, Electrical and Electronic Engineering, Geophysics
View Paper: https://www.semanticscholar.org/paper/f7d88a2393063af81c22aaffb040d32b87d1b545
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Qinya Liu
- Dimitri Komatitsch
- Jeroen Tromp
- Roland Martin
- P. Moczo
- J. Kristek
- J. M. Vivar-Perez
- T. Nissen‐Meyer
In Electrical and Electronic Engineering
- Qinya Liu
- Dimitri Komatitsch
- Roland Martin
- Jeroen Tromp
- T. Nissen‐Meyer
- Yang Luo
- V. Etienne
- E. Chaljub
In Geophysics
- Qinya Liu
- Jeroen Tromp
- Dimitri Komatitsch
- Andreas Fichtner
- Roland Martin
- Daniel Peter
- M. Galis
- Yang Luo
Citations in the corpus
- A finite element method enriched for wave propagation problems (2012, unknown): “[29] [30] [31] [32] [33] [34] [35] [36] and the spectral finite element method, see Refs.”
- High-order finite-element seismic wave propagation modeling with MPI on a large GPU cluster (2010, methodology): “In that regard, it can be seen as a close-to-optimal hp method obtained by combining the advantages of h methods that use a dense mesh with the advantages of p methods that use high-degree basis functions (see for instance [17, 18, 19, 20, 21, 22, 23, 24], among many others).”
- Forward and adjoint simulations of seismic wave propagation on fully unstructured hexahedral meshes (2011, methodology): “The method has very good accuracy and convergence properties, such as a spectral rate of convergence (Canuto et al. 1988; Maday & Patera 1989; Seriani & Priolo 1994; Deville et al. 2002; Cohen 2002; De Basabe & Sen 2007; Seriani & Oliveira 2008).”
- Simulation Methods for Guided Wave-Based Structural Health Monitoring: A Review (2015, methodology): “Seriani and Oliveira [229] studied SEs based on a GLL and CGL grid for wave propagation problems.”
- 3‐D finite‐difference, finite‐element, discontinuous‐Galerkin and spectral‐element schemes analysed for their accuracy with respect to P‐wave to S‐wave speed ratio (2011, background): “This range of values allows benefiting from the low level of numerical dispersion of the spectral methods (De Basabe & Sen 2007; Seriani & Oliveira 2008) while preventing the use of too severe CFL constraints (due to the quadratic stretching of the grid points near the element edges).”