Geophysical Journal International · 2010 · 168 citations · 65 references
ComputingComputer ScienceHigh-performance ComputingComputational PhysicsComputer GraphicsSeismologyFinite Difference MethodsFinite Difference Time Domain AnalysisHardware AccelerationSeismic Data ProcessingSeismic Wave PropagationWave PropagationCuda ProgrammingFinite Difference Time Domain SimulationNumerical Wave SimulationPerfectly Matched LayersScientific Computing On GpusSeismic ModelingStress TensorWave Propagation Modeling
We accelerate a 3-D finite-difference in the time domain wave propagation code by a factor between about 20 and 60 compared to a serial implementation using graphics processing unit computing on NVIDIA graphics cards with the CUDA programming language. We describe the implementation of the code in CUDA to simulate the propagation of seismic waves in a heterogeneous elastic medium. We also implement convolution perfectly matched layers on the graphics cards to efficiently absorb outgoing waves on the fictitious edges of the grid. We show that the code that runs on a graphics card gives the expected results by comparing our results to those obtained by running the same simulation on a classical processor core. The methodology that we present can be used for Maxwell's equations as well because their form is similar to that of the seismic wave equation written in velocity vector and stress tensor.
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Numerical solution of the Navier-Stokes equations
Alexandre J. Chorin · Mathematics of Computation · 1968 · 5.3K citations