Dimitri Komatitsch mostly deals with Spectral element method, Mass matrix, Mathematical analysis, Wave propagation and Computational science. Dimitri Komatitsch interconnects Discretization and Seismology, Seismogram in the investigation of issues within Spectral element method. His study looks at the relationship between Mass matrix and topics such as Weak formulation, which overlap with Equations of motion.
The concepts of his Mathematical analysis study are interwoven with issues in Geometry and Displacement. Dimitri Komatitsch combines subjects such as Polygon mesh and Domain decomposition methods with his study of Wave propagation. His Wave equation research includes elements of Perfectly matched layer, Surface wave and Seismic wave.
His scientific interests lie mostly in Seismology, Wave propagation, Spectral element method, Seismic wave and Mathematical analysis. His Seismology course of study focuses on Geophysics and Tomography. He works mostly in the field of Wave propagation, limiting it down to topics relating to Computational science and, in certain cases, CUDA, GPU cluster and Parallel computing, as a part of the same area of interest.
His Spectral element method study combines topics from a wide range of disciplines, such as Acoustics, Geometry, Computation and Mass matrix. His Seismic wave research incorporates elements of Attenuation and Surface wave. The study of Mathematical analysis is intertwined with the study of Offset in a number of ways.
His primary scientific interests are in Wave propagation, Seismology, Spectral element method, Acoustics and Inversion. Dimitri Komatitsch performs multidisciplinary studies into Wave propagation and Nuclear reactor in his work. In the subject of general Seismology, his work in Seismic wave propagation and Lithosphere is often linked to Element and Waveform inversion, thereby combining diverse domains of study.
The study incorporates disciplines such as Time domain, Underwater acoustics, Acoustic wave, Computer simulation and Computation in addition to Spectral element method. His studies deal with areas such as Degrees of freedom, Seismic wave and Underwater as well as Computation. Dimitri Komatitsch has researched Acoustics in several fields, including Perfectly matched layer and Differential equation.
His main research concerns Wave propagation, Inversion, Seismology, Tomography and Attenuation. In his works, Dimitri Komatitsch performs multidisciplinary study on Wave propagation and Memory buffer register. His Seismology research is multidisciplinary, incorporating elements of Seismic tomography, Seismic anisotropy, Computational seismology and Mineralogy.
His Seismic tomography research integrates issues from Subduction and Seismogram. The Seismic anisotropy study combines topics in areas such as Smoothing, Surface wave, Bathymetry and Geodesy. His research in Time domain intersects with topics in Legendre polynomials, Dissipation, Perfectly matched layer, Boundary value problem and Differential equation.
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The spectral element method: An efficient tool to simulate the seismic response of 2D and 3D geological structures
Dimitri Komatitsch;Jean-Pierre Vilotte.
Bulletin of the Seismological Society of America (1998)
Introduction to the spectral element method for three-dimensional seismic wave propagation
Dimitri Komatitsch;Jeroen Tromp.
Geophysical Journal International (1999)
Spectral-element simulations of global seismic wave propagation—I. Validation
Dimitri Komatitsch;Jeroen Tromp.
Geophysical Journal International (2002)
An unsplit convolutional perfectly matched layer improved at grazing incidence for the seismic wave equation
Dimitri Komatitsch;Roland Martin.
Geophysics (2007)
Spectral-element simulations of global seismic wave propagation: II. Three-dimensional models, oceans, rotation and self-gravitation
Dimitri Komatitsch;Jeroen Tromp.
Geophysical Journal International (2002)
A perfectly matched layer absorbing boundary condition for the second‐order seismic wave equation
Dimitri Komatitsch;Jeroen Tromp.
Geophysical Journal International (2003)
Spectral-element and adjoint methods in seismology
Jeroen Tromp;Dimitri Komatitsch;Qinya Liu.
Communications in Computational Physics (2008)
Simulations of Ground Motion in the Los Angeles Basin Based upon the Spectral-Element Method
Dimitri Komatitsch;Qinya Liu;Jeroen Tromp;Peter Süss.
Bulletin of the Seismological Society of America (2004)
High-order finite-element seismic wave propagation modeling with MPI on a large GPU cluster
Dimitri Komatitsch;Gordon Erlebacher;Dominik Göddeke;David Michéa.
Journal of Computational Physics (2010)
The Spectral-Element Method, Beowulf Computing, and Global Seismology
Dimitri Komatitsch;Jeroen Ritsema;Jeroen Tromp.
Science (2002)
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