Beyond Besov spaces. II: Oscillation spaces

From MaRDI portal
Publication:1772220

DOI10.1007/s00365-004-0558-5zbMath1076.42024OpenAlexW2000513984MaRDI QIDQ1772220

Stéphane Jaffard

Publication date: 15 April 2005

Published in: Constructive Approximation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00365-004-0558-5




Related Items

Baire typical results for mixed Hölder spectra on product of continuous Besov or oscillation spacesMixed wavelet leaders multifractal formalism for Baire generic functions in a product of intersections of Hölder spaces with non-continuous Besov spacesMultivariate wavelet leaders Rényi dimension and multifractal formalism in mixed Besov spacesA multifractal formalism for non-concave and non-increasing spectra: the leaders profile methodMixed wavelet leaders multifractal formalism in a product of critical Besov spacesA Bridge Between Geometric Measure Theory and Signal Processing: Multifractal AnalysisPrevalent mixed Hölder spectra and mixed multifractal formalism in a product of continuous Besov spacesAn algorithm for computing non-concave multifractal spectra using the \(S^\nu\) spacesWavelet techniques for pointwise regularityOn wavelet and leader wavelet based large deviation multifractal formalisms for non-uniform Hölder functionsSignal analysis based on complex wavelet signsFunction Spaces Vs. Scaling Functions: Tools for Image Classification\(T^{[p}\)-formalism in Besov spaces] ⋮ Multifractal Analysis and WaveletsOn the Baire generic validity of the \(t\)-multifractal formalism in Besov and Sobolev spacesWavelet analysis of fractal boundaries. II: Multifractal analysisGeneralized spaces of pointwise regularity: toward a general framework for the WLMTopology on new sequence spaces defined with wavelet leadersSome results of multifractale analysis in analysis