000 02930nam 2200445 a 4500
001 36242068
003 DLC
005 20050211214807.0
008 040419s2004 maua b 000 0 eng
010 $a2004046298
020 $a0817632638 (acid-free paper)
039 $eRD$zA
039 $aMARS
040 $aDLC$cDLC$dOrLoB$beng$dCaOLU$dOrLoB-B
042 $apcc
050 00 $aQA403.5$b.F672 2004
082 00 $a515/.2433$222
099 $aQA403.5.F672 2004
099 $aQA403.5.F672 2004
245 00 $aFourier analysis and convexity /$cLuca Brandolini
... [et al.], editors.
260 $aBoston :$bBirkhčauser,$cc2004.
300 $aviii, 268 p. :$bill. ;$c25 cm.
440 0 $aApplied and numerical harmonic analysis.
504 $aIncludes bibliographical references.
520 1 $a"The book presents both a broad overview of
Fourier analysis and convexity as well as an intricate look
at applications in some specific settings; it will be useful
to graduate students and researchers in harmonic analysis,
convex geometry, functional analysis, number theory,
computer science, and combinatorial analysis. A wide
audience will benefit from the careful demonstration of how
Fourier analysis is used to distill the essence of many
mathematical problems in a natural and elegant way."--BOOK
JACKET.
650 0 $aFourier analysis.
650 0 $aConvex geometry.
650 0 $aDiscrete geometry.
700 1 $aBrandolini, Luca,$d1963-
970 21 $tLattice point problems : crossroads of number
theory, probability theory and Fourier analysis$cJozsef
Beck$fBeck, Jozsef$p1
970 21 $tTotally geodesic radon transform of L[superscript
p]-functions on real hyperbolic space$cCarlos A.
Berenstein$fBerenstein, Carlos A.$cBoris Rubin$fRubin,
Boris.$p37
970 21 $tFourier techniques in the theory of
irregularities of point distribution$cW. W. L. Chen$fChen,
W. W. L.$p59
970 21 $tSpectral structure of sets of integers$cBen
Green$fGreen, Ben$p83
970 21 $t100 years of Fourier series and spherical
harmonics in convexity$cH. Groemer$fGroemer, H.$p97
970 21 $tFourier analytic methods in the study of
projections and sections of convex bodies$cA.
Koldobsky$fKoldobsky, A.$cD. Ryabogin$fRyabogin, D.$cArtem
Zvavitch$fZvavitch, Artem$p119
970 21 $tThe study of translational tiling with Fourier
analysis$cMihail N. Kolountzakis$fKolountzakis, Mihail
N.$p131
970 21 $tDiscrete maximal functions and ergodic theorems
related to polynomials$cAkos Magyar$fMagyar, Akos$p189
970 21 $tWhat is it possible to say about an asymptotic of
the Fourier transform of the characteristic function of a
two-dimensional convex body with nonsmooth boundary?$cA. N.
Podkorytov$fPodkorytov, A. N.$p209
970 21 $tSome recent progress on the restriction
conjecture$cTerence Tao$fTao, Terence$p217
970 21 $tAverage decay of the Fourier transform$cGiancarlo
Travaglini$fTravaglini, Giancarlo$p245
