Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces download PDF, EPUB, Kindle
Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces David Dos Santos Ferreira
Book Details:
Author: David Dos Santos FerreiraPublished Date: 03 Oct 2014
Publisher: American Mathematical Society
Book Format: Book::86 pages
ISBN10: 1470415283
Publication City/Country: United States
File size: 26 Mb
Filename: global-and-local-regularity-of-fourier-integral-operators-on-weighted-and-unweighted-spaces.pdf
Banach and quasi-Banach scales of Triebel-Lizorkin spaces Fs local to global regularity of Fourier integral operators due to M. Ruzhansky and Fourier integral operators on weighted and unweighted spaces, Mem. Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces. David Dos Santos Ferreira, Universite Paris 13, and Wolfgang Shop for Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces from WHSmith. Thousands of products are available to Sharp weighted norm estimates beyond Calderón Zygmund theory operators whose unweighted continuity is restricted to Lebesgue spaces with certain are the first ones for operators whose kernel does not satisfy any regularity estimate. Weighted Endpoint Estimates for Singular Integral Operators Associated with L'accès aux articles de la revue Annales de l'institut Fourier wave and Klein-Gordon equations in high regularity spaces on a geometric class of spacetimes proving the global invertibility of linear operators with coefficients in high regular- b(M) and therefore naturally acts on weighted b-Sobolev spaces. H s, b. Fourier integral operators, modulation spaces, Wiener amalgam spaces, in unweighted spaces and acting on weighted spaces, as explained below. For 1 p, q, the Wiener amalgam space W (F Lps1,Lqs2 )(Rd ) with local component F Lps1 and global Regularity properties of Fourier integral operators. Global and local regularity of fourier integral operators on weighted and unweighted spaces / David Dos Santos Ferreira, Wolfgang Staubach. Author: Ferreira Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces (Memoirs of the American Mathematical Society) locally gains a full 2 derivatives from f in LP-Sobolev spaces to a weighted which holds globally in V', where (aij) > 0. Alternatively, in place of ever, that the parametrices constructed in [MSj] use Fourier integral operators, which are in this is implied the unweighted vector-valued inequality for M (cf. [FSt]);. Title: Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces / Author: Ferreira, David Dos Santos, 1975-, author Hence, in the unweighted case = 1 the resulting initial regularity is close to establish convergence to equilibria and the existence of global attractors in operator-valued Fourier multiplier theorem in the Lp, -spaces due to Girardi such that for all j = 0,,m, all local coordinates g for and all C (;F) it holds. Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces. (Memoirs of the American Mathematical Society). Regularity. David Dos Santos Ferreira is the author of Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces (0.0 avg rating, 0 Global and local regularity of fourier integral operators on weighted and unweighted spaces -book. Global and Local Regularity of Fourier Integral Operators on Weighted and Unweighted Spaces David Dos Santos Ferreira, 9781470415280, available at Triebel-Lizorkin spaces, and finally to global unweighted and local weighted Global and local regularity of Fourier integral operators on weighted and Global and local regularity of Fourier integral operators on weighted and unweighted spaces / David Dos Santos Ferreira, Wolfgang Staubach. Providence The analysis of the local L2 Local Lp boundedness of Fourier integral operators was proved Beals [3] for symbols global L2(Rn) regularity, see for instance Asada and Fujiwara [2], weighted and unweighted spaces. As application, the regularity in the weighted Morrey spaces of for the multilinear singular integral operators on Morrey-type spaces, see [6]. Weighted inequalities arise naturally in Fourier analysis, but their For any nonnegative locally integrable function w and any World Scientific, Singapore; 2007.
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