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The Curvelet Representation of Wave Propagators is Optimally Sparse Emmanuel J. Cand`es and Laurent Demanet Applied and Computational Mathematics California Institute of Technology Pasadena, California 91125
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Document Date: 2013-08-09 15:51:51


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Hyperbolic Systems / /

Facility

Computational Mathematics California Institute of Technology Pasadena / /

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linear symmetric systems / faster algorithms / matrix inversion algorithms / solution operator / curvelet-like systems / rapid algorithms / signal processing / usual inner product / wave / low complexity algorithms / seismic imaging / symmetric systems / scientific computing / numerical low-complexity algorithms / classical multiscale systems / numerical applications / energy / /

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Computational Mathematics California Institute of Technology Pasadena / National Science Foundation / /

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Guillaume Bal / Emmanuel J. Cand`es / Hart Smith / /

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California / /

Technology

geophysics / numerical low-complexity algorithms / matrix inversion algorithms / low complexity algorithms / /

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