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Showing 1 to 20 of 2520 for “"Fourier"”.

  1. On Fourier series

    Thesis (M.A.)--University of Kansas, Mathematics, 1923.

    ku Repository record for On Fourier series (opens in a new tab)

  2. Probability and Fourier Series

    Made available in DSpace on 2014-12-05T21:50:25Z (GMT). No. of bitstreams: 1 6402955.pdf: 2932082 bytes, checksum: b19b5be40436ec993746522da4d5d224 (MD5) Previous issue date: 1963

    uiuc Repository record for Probability and Fourier Series (opens in a new tab)

  3. Fourier Analysis of Wave Equations

    … Sciences. In this thesis, I mainly use Fourier analysis and PDE methods to study the solution to an inhomogeneous wave equation on Euclidean spaces. I obtained the existence, uniqueness, and regularity for the solution. In the classical case, the datum involved is required to have up to …

    gsu Repository record for Fourier Analysis of Wave Equations (opens in a new tab)

  4. HILBERT SPACES AND FOURIER SERIES

    … necessary to understand the convergence of the Fourier series for square integrable functions. I state the necessary theorems and definitions to understand the formulations of the problem in a Hilbert space framework, and then I give some applications of the theory along the way.</p>

    csusb Repository record for HILBERT SPACES AND FOURIER SERIES (opens in a new tab)

  5. On Fourier-Mukai type functors

    … way, namely whether they are isomorphic to a Fourier-Mukai transform. Specifically, we describe the behavior of a functor between derived categories of smooth projective varieties when restricted to the derived category of the generic point of the second variety, when this last variety is a …

    columbia-diss Repository record for On Fourier-Mukai type functors (opens in a new tab)

  6. Sparse recovery and Fourier sampling

    … subclass of sparse recovery is the sparse Fourier transform, which considers the computation of a discrete Fourier transform when the output is sparse. Applications of the sparse Fourier transform include medical imaging, spectrum sensing, and purely computation tasks involving convolution. …

    mit Repository record for Sparse recovery and Fourier sampling (opens in a new tab)

  7. Fourier decoupling for convex sequences

    … the decoupling theory for functions on R with Fourier transform sup- ported in a neighborhood of a convex sequence [formula], where [formula] and 𝑔 : [0, 1] → R is a 𝐶² function satisfying 𝑔′(𝑥) > 0, 𝑔′′(𝑥) > 0 for every 𝑥 ∈ [0, 1]. We utilize the wave packet structure of functions with …

    mit Repository record for Fourier decoupling for convex sequences (opens in a new tab)

  8. Imaging Fourier transform spectroscopy from a space based platform : the Herschel/SPIRE Fourier transform spectrometer

    lethbridge

  9. Laser-based Fourier ptychographic microscopy (FPM)

    … results obtained by implementing the Fourier ptychographic microscopy technique using a laser HLG. We demonstrate that laser HLG illumination shows better high-resolution images with a large field of view in comparison to traditional LED-HDC. In addition, we notice the quality of the …

    ttu Repository record for Laser-based Fourier ptychographic microscopy (FPM) (opens in a new tab)

  10. Martingales, Singular Integrals, and Fourier Multipliers

    … 1 < <em>p</em> < ∞, of singular integrals and Fourier multipliers. We will use a combination of analytic and probabilistic methods to study analytic properties of these constructions and obtain results which cannot be obtained using probability alone.</p> <p>In particular, we will show that a …

    purdue-thes Repository record for Martingales, Singular Integrals, and Fourier Multipliers (opens in a new tab)

  11. Fourier Inversion Formulas of Orbital Integrals

    Made available in DSpace on 2014-12-14T13:09:31Z (GMT). No. of bitstreams: 1 7708928.pdf: 2084430 bytes, checksum: 6d6d50df8f6ed57770558805318d280b (MD5) Previous issue date: 1976

    uiuc Repository record for Fourier Inversion Formulas of Orbital Integrals (opens in a new tab)

  12. The sparse fourier transform : theory & practice

    The Fourier transform is one of the most fundamental tools for computing the frequency representation of signals. It plays a central role in signal processing, communications, audio and video compression, medical imaging, genomics, astronomy, as well as many other areas. Because of its widespread …

    mit Repository record for The sparse fourier transform : theory & practice (opens in a new tab)

  13. Sparse Fourier restriction for the cone

    In Fourier restriction theory, weighted inequalities allow us to probe the shape of level sets. In this thesis, we describe a new weighted Fourier extension estimate for the cone and its connection with the Mizohata–Takeuchi conjecture. The main result Theorem 3.1 builds on techniques from geometry …

    mit Repository record for Sparse Fourier restriction for the cone (opens in a new tab)

  14. Approximation and computation of fourier transforms

    Thesis (B.S.) Massachusetts Institute of Technology. Dept. of Mathematics, 1956.

    mit Repository record for Approximation and computation of fourier transforms (opens in a new tab)

  15. Optimizing a parallel fast Fourier transform

    Parallel computing, especially cluster computing has become more popular and more powerful in recent years. Star-P is a means of harnessing that power by eliminating the difficulties in parallelizing code and by providing the user with a familiar and intuitive interface. This paper presents methods …

    mit Repository record for Optimizing a parallel fast Fourier transform (opens in a new tab)

  16. Fast Fourier transform square wave voltammetry

    Fast Fourier transforms are introduced as a.unique digital data handling tool for square wave voltammetry. Theoretical square wave voltammogra.ms were examined to study the effect of experimental parameters in the spatial frequency domain. A new method was developed to determine truncation …

    vt Repository record for Fast Fourier transform square wave voltammetry (opens in a new tab)

  17. Multidimensional random sampling for Fourier transform estimation

    This research considers the Fourier transform calculations of multidimensional signals. The calculations are based on random sampling, where the sampling points are nonuniformly distributed according to strategically selected probability functions, to provide new opportunities that are unavailable …

    westminster Repository record for Multidimensional random sampling for Fourier transform estimation (opens in a new tab)

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