The Fourier transform and its applications¶
Bracewell, R. N. (2000). The Fourier transform and its applications. McGraw-Hill.
Cited by¶
2 citations across 2 artifacts.
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Primes¶
- Dispersion
- Second, the separation is invertible in principle: if the rate function is known, the initial bundle can be reconstructed from the dispersed output, which is exactly how Fourier analysis and spectroscopy work.
This sourceDecomposition of a signal into components and reconstruction by inversion — the formal basis of order-preserving, invertible spread.
- Second, the separation is invertible in principle: if the rate function is known, the initial bundle can be reconstructed from the dispersed output, which is exactly how Fourier analysis and spectroscopy work.
Domain-specific¶
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Links previously used in the corpus¶
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Registry ID ref:5ddf88b92b39 · see in the full table