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020   $a0471179760
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040   $aDip.to Matematica $beng
082 0 $a515.7$221
084   $aAMS 46N
084   $aLC QA320.A913
100 1 $aAubin, Jean Pierre$054013
245 10$aApplied functional analysis /$cJean-Pierre Aubin ; exercises by Bernard Cornet and Jean-Michel Lasry ; translated by Carole Labrousse
250   $a2nd ed.
260   $aNew York :$bWiley,$cc2000
300   $axvi, 495 p. ;$c24 cm
440  0$aPure and applied mathematics. A Wiley-Interscience series of texts, monographs, and tracts,$x0079-8185
500   $a"A Wiley-Interscience publication"
504   $aIncludes bibliographical references (p. 488-491) and index
505 0 $aIntroduction: A Guide to the Reader ; 1. The Projection Theorem ; 2. Theorems on Extension and Separation ; 3. Dual Spaces and Transposed Operators ; 4. The Banach and the Banach-Steinhaus Theorem ; 5. Construction of Hilbert Spaces ; 6. L[superscript 2] Spaces and Convolution Operators ; 7. Sobolev Spaces of Functions of One Variable ; 8. Some Approximation Procedures in Spaces of Functions ; 9. Sobolev Spaces of Functions of Several Variables and the Fourier Transform ; 10. Introduction to Set-Valued Analysis and Convex Analysis ; 11. Elementary Spectral Theory ; 12. Hilbert-Schmidt Operators and Tensor Products ; 13. Boundary Value Problems ; 14. Differential-Operational Equations and Semigroups of Operators ; 15. Viability Kernels and Capture Basins ; 16. First-Order Partial Differential Equations ; Selection of Results.
650  0$aFunctional analysis
650  0$aHilbert space
856 4 $3Table of Contents$uhttp://www.loc.gov/catdir/toc/onix03/99015355.html$zTable of contents
907   $a.b1325179x$b07-04-22$c22-11-04
912   $a991000646379707536
945   $aLE013 46N AUB11 (2000)$g1$i2013000149639$lle013$op$pE110.57$q-$rl$s-  $t0$u3$v1$w3$x0$y.i13957971$z09-12-04
996   $aApplied functional analysis$932464
997   $aUNISALENTO
998   $ale013$b22-11-04$cm$da  $e-$feng$gnyu$h0$i0