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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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Advanced Mathematics for Applications

TL;DR: Andrea Prosperetti draws on many years' research experience to produce a guide to a wide variety of methods, ranging from classical Fourier-type series through to the theory of distributions and basic functional analysis.
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Sensitivity of two-dimensional spectra

TL;DR: In this paper, the effect of experimental parameters on the sensitivity of two-dimensional NMR experiments is analyzed and a set of recommendations are provided for maximizing the sensitivity in terms of parameters such as sampling rates, acquisition times, and weighting functions in the two dimensions.
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Multiscaling and joint multiscaling description of the atmospheric wind speed and the aggregate power output from a wind farm

TL;DR: In this article, the scaling properties of wind speed and aggregate power from a wind farm were investigated in the framework of fully developed turbulence and Kolmogorov's theory, and a multiscaling test was proposed to find a linear relation between wind speeds and the aggregate power output fluctuations for timescales T g 103 s s 15 min.
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A unified approach to the optimization of brachytherapy and external beam dosimetry.

TL;DR: Application of the approach is presented for the optimization of 2-dimensional dose distributions in external beam therapy, radioimmunotherapy, and brachytherapy sources.
Journal ArticleDOI

Short-time Fourier transform with the window size fixed in the frequency domain

TL;DR: The results show that the proposed method allows better identification of signal components compared to standard STFT, multi-resolution STFT and Adaptive Optimal-Kernel Time Frequency Representation, although the method is not computationally efficient in its present form.