Strip Integration in Radio Astronomy

By R. Bracewell. 1956

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Fourier Features Let Networks Learn High Frequency Functions in Low Dimensional Domains (2020, background): “This follows from the fact that CT and MRI measurements can both be formulated as Fourier space sampling: CT samples rotated slices in Fourier space through the origin [7] and MRI samples operator-chosen Fourier trajectories.”
Fourier slice photography (2005, methodology): “The theory is derived from the geometrical optics of image formation, and makes use of the well-known Fourier Slice Theorem [Bracewell 1956].”
Multiscale X-ray tomography of cementitious materials: A review (2020, background): “That this problem indeed has a unique solution was established by Radon [25] one hundred years ago almost to the day; the modern proof of this result relies on the Fourier slice theorem (usually attributed to Bracewell [26]) The 1D Fourier transform (with respect to x) of the projection P(x, y, θ) a”
Reconstructing continuous distributions of 3D protein structure from cryo-EM images (2019, background): “This correspondence is known as the Fourier slice theorem (Bracewell (1956)).”