MIXED MULTIFRACTAL ANALYSIS FOR FUNCTIONS: GENERAL UPPER BOUND AND OPTIMAL RESULTS FOR VECTORS OF SELF-SIMILAR OR QUASI-SELF-SIMILAR OF FUNCTIONS AND THEIR SUPERPOSITIONS

DOI10.1142/S0218348X16500390zbMath1357.28014MaRDI QIDQ2964170

Jamil Aouidi, Anouar Ben Mabrouk, Mourad Ben Slimane

Publication date: 23 February 2017

Published in: Fractals (Search for Journal in Brave)

zbMATH Keywords

waveletsHausdorff dimensionHölder regularitysuperpositionsmixed multifractal formalismquasi-self-similar vectors of functionsself-similar vectors of functions

Mathematics Subject Classification ID

Fractals (28A80)

Related Items (5)

On the mixed multifractal formalism for vector-valued measures ⋮ Mixed wavelet leaders multifractal formalism in a product of critical Besov spaces ⋮ ON THE MUTUAL MULTIFRACTAL ANALYSIS FOR SOME NON-REGULAR MORAN MEASURES ⋮ A joint multifractal analysis of vector valued non Gibbs measures ⋮ On the Projections of the Mutual Multifractal Renyi Dimensions

Cites Work

• Pointwise smoothness, two-microlocalization and wavelet coefficients
• Singularity spectrum of fractal signals from wavelet analysis: Exact results
• Mixed generalized dimensions of self-similar measures
• MULTIFRACTAL ANALYSIS OF SOME WEIGHTED QUASI-SELF-SIMILAR FUNCTIONS
• ON THE THERMODYNAMIC FORMALISM FOR MULTIFRACTAL FUNCTIONS
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