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008 040419s2004 maua b 000 0 eng
010 $a 2004046298
020 $a9780817632632
020 $a0817632638 (acid-free paper)
040 $aDLC$cDLC$dPMC$dMUQ$dBAKER$dBTCTA$dSZ9XM$dYDXCP
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050 00 $aQA403.5$b.F672 2004
082 00 $a515/.2433$222
090 $aQA403.5 .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
504 $aIncludes bibliographical references only.
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.
650 0 $aFourier analysis.
650 0 $aConvex geometry.
650 0 $aDiscrete geometry.
650 6 $aFourier, Analyse de.
650 6 $aGâeomâetrie convexe.
650 6 $aGâeomâetrie discráete.
650 7 $aHarmonische Analyse$xKonvexitèat.$2swd
650 7 $aKonvexitèat$xHarmonische Analyse.$2swd
700 1 $aBrandolini, Luca,$d1963-
949 $aQA403.5 .F672
2004$wLC$c1$hDEFAULT$i00009918783$u07/23/2008
590 $aED: UNIVERSITA DI BERGAMO.
NEW COLLECTION.
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2004$dDEFINITE$f1