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1996-08-28
Function Spaces, Entropy Numbers, Differential Operators - de D. E. Edmunds, H. Triebel (Author)
Caractéristiques Function Spaces, Entropy Numbers, Differential Operators
Le paragraphe ci-dessous sont affichées des informations supplémentaires concernant Function Spaces, Entropy Numbers, Differential Operators
| Le Titre Du Fichier | Function Spaces, Entropy Numbers, Differential Operators |
| Sortié Le | 1996-08-28 |
| Traducteur | Shohaib Abdiasis |
| Chiffre de Pages | 874 Pages |
| Taille du fichier | 38.83 MB |
| Langue | Français et Anglais |
| Éditeur | Elliot Stock |
| ISBN-10 | 9442918561-PJE |
| Type de Données | ePub PDF AMZ LIT OSHEET |
| de (Auteur) | D. E. Edmunds, H. Triebel |
| EAN | 567-4568969112-QUD |
| Nom de Fichier | Function-Spaces-Entropy-Numbers-Differential-Operators.pdf |
Télécharger Function Spaces, Entropy Numbers, Differential Operators Livre PDF Gratuit
Noté 005 Retrouvez Function Spaces Entropy Numbers Differential Operators FUNCTION SPACES ENTROPY NUMBERS DIFFERENTIAL OPERATORS By Edmunds D E Author Feb042008 Paperback et des millions de livres en stock sur Achetez neuf ou doccasion
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Function spaces entropy numbers and differential operators David E Edmunds and Hans Triebel 1996
We introduce and study the sheaf of Deligne to describe singular points of a linear differential operator D and we develop a technique based on homological algebra to prove index theorems for particular cases we obtain index theorems for D acting in spaces of multisummable series and a new proof of the index theorem of Malgrange in the
Découvrez et achetez Function Spaces Differential Operators and Nonlinear Analysis Livraison en Europe à 1 centime seulement
Sources Function spaces entropy numbers and differential operators David E Edmunds and Hans Triebel 1996 Spectral theory and differential operators Edmunds Evans 2002
• Differential operators with L infinity coefficients and singular integrals theory beyond the CalderonZygmund framework • First order differential systems Dirac operators and Hodge theory in Lp • Adapted function spaces for rough differential operators tents Hardy BMO and Besov spaces