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The Fourier Transform and Its Applications

Ronald N. Bracewell, +1 more
- 01 Aug 1966 - 
- Vol. 34, Iss: 8, pp 712-712
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This article is published in American Journal of Physics.The article was published on 1966-08-01. It has received 2834 citations till now. The article focuses on the topics: Fourier transform.

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Amplitude, phase, and period variations of the quasi 2‐day wave in the mesosphere and lower thermosphere over London, Canada (43°N, 81°W), during 1993 and 1994

TL;DR: In this article, the authors investigate the period, amplitude, phase, and vertical wavelength for the quasi 2-day wave in the mesosphere and lower thermosphere, using the University of Western Ontario 2 MHz radar near London, Canada, and in addition, they look at possible coupling with atmospheric tides.
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A novel technique for markerless, self-sorted 4D-CBCT: feasibility study.

TL;DR: A novel technique employing the basics of Fourier transform theory was investigated for markerless extraction of respiratory phase directly from projection data and demonstrated to be feasible in achieving markerless, self-sorted 4D-CBCT reconstruction.
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Giant pulses with nanosecond time resolution detected from the Crab pulsar at 8.5 and 15.1 GHz

TL;DR: In this paper, the shape, spectra, and polarization properties of giant pulses (GPs) from the Crab pulsar at very high frequencies of 8.5 and 15.1 GHz are performed for the first time.
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Phase Derivatives and Simulation of Strong Ground Motions

TL;DR: In this article, the authors proposed an extension of the standard stochastic method to produce nonstationary frequency content, as pro-duced by ground motions containing surface waves.
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A tutorial survey on waves propagating in periodic media: Electronic, photonic and phononic crystals. Perception of the Bloch theorem in both real and Fourier domains

TL;DR: This paper presents a review of the most widely-used methods in order to determine the structure of eigenmodes propagating in periodic materials and builds a formalism which allows a comprehensive vision of the two domain correspondence.