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  <titleInfo>
    <title>Excursions in Harmonic Analysis, Volume 2</title>
    <subTitle>The February Fourier Talks at the Norbert Wiener Center</subTitle>
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  <name type="personal">
    <namePart>Andrews, Travis D.</namePart>
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  <name type="personal">
    <namePart>Balan, Radu.</namePart>
    <role>
      <roleTerm type="text">editor.</roleTerm>
    </role>
  </name>
  <name type="personal">
    <namePart>Benedetto, John J.</namePart>
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      <roleTerm type="text">editor.</roleTerm>
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  <name type="personal">
    <namePart>Czaja, Wojciech.</namePart>
    <role>
      <roleTerm type="text">editor.</roleTerm>
    </role>
  </name>
  <name type="personal">
    <namePart>Okoudjou, Kasso A.</namePart>
    <role>
      <roleTerm type="text">editor.</roleTerm>
    </role>
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    <namePart>SpringerLink (Online service)</namePart>
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    <dateIssued encoding="marc">2013</dateIssued>
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    <extent>XIX, 456 p. 56 illus., 21 illus. in color. online resource.</extent>
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  <abstract>The Norbert Wiener Center for Harmonic Analysis and Applications provides a state-of-the-art research venue for the broad emerging area of mathematical engineering in the context of harmonic analysis. This two-volume set consists of contributions from speakers at the February Fourier Talks (FFT) from 2006-2011. The FFT are organized by the Norbert Wiener Center in the Department of Mathematics at the University of Maryland, College Park. These volumes span a large spectrum of harmonic analysis and its applications. They are divided into the following parts: Volume I ·         Sampling Theory ·         Remote Sensing ·         Mathematics of Data Processing ·         Applications of Data Processing Volume II ·         Measure Theory ·         Filtering ·         Operator Theory ·         Biomathematics Each part provides state-of-the-art results, with contributions from an impressive array of mathematicians, engineers, and scientists in academia, industry, and government. Excursions in Harmonic Analysis: The February Fourier Talks at the Norbert Wiener Center is an excellent reference for graduate students, researchers, and professionals in pure and applied mathematics, engineering, and physics.</abstract>
  <tableOfContents>Part V Measure Theory -- Absolute Continuity and Singularity of Measures Without Measure Theory -- Visible and Invisible Cantor Sets -- Convolution Inequalities for Positive Borel Measures on R^d and Beurling Density -- Positive Operator-Valued Measures: A General Setting for Frames -- Part VI Filtering -- Extending Wavelet Filters, Infinite Dimensions, the Non-Rational Case, and Indefinite-Inner Product Spaces -- On the Group-Theoretic Structure of Lifted Filter Banks -- Parametric Optimization of Biorthogonal Wavelets and Filterbanks via Pseudoframes for Subspaces -- On the Convergence of Iterative Filtering Empirical Mode Decomposition -- Wavelet Transforms by Nearest Neighbor Lifting -- Part VII Operator Theory -- On the Heat Kernel of a Left Invariant Elliptic Operator -- Mixed-Norm Estimates for the k-Plane Transform -- Representation of Linear Operators by Gabor Multipliers -- Extensions of Berezin-Lieb Inequalities -- Bilinear Calderon-Zygmund Operators -- Weighted Inequalities and Dyadic Harmonic Analysis -- Part VIII Biomathematics -- Enhancement and Recovery in Atomic Force Micosopy Images -- Numerical Harmonic Analysis and Diffusions on the 3D-Motion Group -- Quantification of Retinal Chromophores Through Autofluorescence Imaging to Identify Precursors of Age-Related Macular  -- Simple Harmonic Oscillator Based Reconstruction and Estimation for One-Dimensional q-Space Magnetic Resonance (1D-SHORE) -- Fourier Blues: Structural Coloration of Biological Tissues -- A Harmonic Analysis View On Neuroscience Imaging.</tableOfContents>
  <note type="statement of responsibility">edited by Travis D. Andrews, Radu Balan, John J. Benedetto, Wojciech Czaja, Kasso A. Okoudjou.</note>
  <subject authority="lcsh">
    <topic>MATHEMATICS</topic>
  </subject>
  <subject authority="lcsh">
    <topic>HARMONIC ANALYSIS</topic>
  </subject>
  <subject authority="lcsh">
    <topic>FOURIER ANALYSIS</topic>
  </subject>
  <subject authority="lcsh">
    <topic>ENGINEERING MATHEMATICS</topic>
  </subject>
  <subject>
    <topic>MATHEMATICS</topic>
  </subject>
  <subject>
    <topic>FOURIER ANALYSIS</topic>
  </subject>
  <subject>
    <topic>SIGNAL, IMAGE AND SPEECH PROCESSING</topic>
  </subject>
  <subject>
    <topic>ABSTRACT HARMONIC ANALYSIS</topic>
  </subject>
  <subject>
    <topic>MATHEMATICAL AND COMPUTATIONAL BIOLOGY</topic>
  </subject>
  <subject>
    <topic>APPL.MATHEMATICS/COMPUTATIONAL METHODS OF ENGINEERING</topic>
  </subject>
  <subject>
    <topic>APPLICATIONS OF MATHEMATICS</topic>
  </subject>
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      <title>Applied and Numerical Harmonic Analysis</title>
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  <identifier type="isbn">9780817683795</identifier>
  <identifier type="isbn">99780817683795</identifier>
  <identifier type="uri">http://dx.doi.org/10.1007/978-0-8176-8379-5</identifier>
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