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Showing 1 to 1 of 1 for “"Wavelet Optimized Finite Difference Model"”.

  1. Wavelets and wavelet optimized-finite differences for electronic structure calculations

    … using a spatially-varying level of resolution. A wavelet basis can efficiently represent a function which is rapidly varying in certain regions of space. One-dimensional calculations using Daubechies wavelets as an adaptive basis have been performed, showing that a compressed wavelet basis can …

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