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Fourier analysis and convexity
Luca Brandolini... [et al.], editors
Publisher: Boston : Birkhäuser, c2004.
ISBN: 0817632638   DDC: 515.2433   LCC: QA403.5   Edition: (acid-free paper)

Book Data

Library: San Francisco State University
Last Loaded: 08/01/2009
MARC Timestamp: 04/10/2005
Control Number Org.: OCoLC
Control Number: 55099322

MARC Record

Download ASCII MARC | Download Binary MARC

000  01867cam  22002654a 45’0
001  55099322
003  OCoLC
005  20050410000000.0
008  040419s2004    maua     b    000 0 eng  
010      $a2004046298
020      $a0817632638 (acid-free paper)
040      $aDLC$cDLC$dPMC$dMUQ
042      $apcc
049      $aCSFM
050  00  $aQA403.5$b.F672 2004
245  00  $aFourier analysis and convexity /$cLuca Brandolini
         ... [et al.]., editors.
260      $aBoston :$bBirkhèauser,$cc2004.
300      $aviii, 268 p. ;$c24 cm.
440   0  $aApplied and numerical harmonic analysis.
505  0   $aLattice point problems : crossroads of number
         theory, probability theory and Fourier analysis / Jâozsef
         Beck -- Totally geodesic radon transform of L[superscript
         p]-functions on real hyperbolic space / Carlos A. Berenstein
         and Boris Rubin -- Fourier techniques in the theory of
         irregularities of point distribution / W.W.L. Chen --
         Spectral structure of sets of integers / Ben Green -- 100
         years of Fourier series and spherical harmonics in convexity
         / H. Groemer -- Fourier analytic methods in the study of
         projections and sections of convex bodies / A. Koldobsky, D.
         Ryabogin, and Artem Zvavitch -- The study of translational
         tiling with Fourier analysis / Mihail N. Kolountzakis --
         Discrete maximal functions and ergodic theorems related to
         polynomials / Akos Magyar -- What is it possible to say
         about an asymptotic of the Fourier transform of the
         characteristic function of a two-dimensional convex body
         with nonsmooth boundary? / A.N. Podkorytov -- Some recent
         progress on the restriction conjecture / Terence Tao --
         Average decay of the Fourier transform / Giancarlo
         Travaglini.
504      $aIncludes bibliographical references only.
650   0  $aFourier analysis.
650   0  $aConvex geometry.
650   0  $aDiscrete geometry.
700  1   $aBrandolini, Luca,$d1963-

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