[PDF] 1 The discrete Fourier transform - NYU Courant Department of
We are motivated to consider periodic boundary conditions because we can study stability using Fourier analysis in that case Suppose there are N grid
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3 2 4 Approximation of the Fourier transform with the DFT 27 3 2 6 Stability of the discrete Laplacian with periodic boundary conditions 29 3 3 The
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With periodic boundary conditions, u(0,t) = u(1,t), ux(0,t) = ux(1,t) and hence X(0) = X(1), The naive application of the discrete Fourier transform has complexity
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1 The Periodic Case and the DFT The Fourier transform works perfectly for periodic boundary conditions (and constant coefficients) For a second difference
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cylindrical domains (0, 2π)n × V with ν-periodic boundary conditions in the cylindrical directions Discrete Fourier multipliers, maximal regularity, bounded cylindrical domains 1 transform defines a bounded operator in Lq(R,X) A Banach
Fourier Spectral Methods for Periodic Problems
bulence, can be modeled by PDEs with periodic boundary conditions tal spectral techniques including discrete Fourier transforms, Fourier differentiation
[PDF] A FFT-based convolution method for mixed-periodic Boundary
A FFT-based convolution method for mixed-periodic Boundary Condition Let's assume we compute a discrete convolution of two periodic sequences with
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However, for non-periodic boundary condition problems, standard Fourier spectral DFT/FFT to get coefficients of the DFT and then the original function deriva-
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