Pages that link to "Item:Q2373366"
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The following pages link to Prevalence of multifractal functions in \(S^v\) spaces (Q2373366):
Displaying 15 items.
- Large deviation spectra based on wavelet leaders (Q346654) (← links)
- On wavelet and leader wavelet based large deviation multifractal formalisms for non-uniform Hölder functions (Q666650) (← links)
- How smooth is almost every function in a Sobolev space? (Q879633) (← links)
- Haar null sets without \(G_{\delta}\) hulls (Q891152) (← links)
- Prevalence in the space of finitely smooth maps (Q1392327) (← links)
- On the Frisch-Parisi conjecture (Q1583577) (← links)
- Besov spaces and the multifractal hypothesis. (Q1593177) (← links)
- A weak local irregularity property in \(S^\nu \) spaces (Q1674169) (← links)
- Some prevalent sets in multifractal analysis: how smooth is almost every function in \(T_p^\alpha(x)\) (Q2154361) (← links)
- An algorithm for computing non-concave multifractal spectra using the \(S^\nu\) spaces (Q2205734) (← links)
- Regularity criteria for almost every function in Sobolev spaces (Q2267506) (← links)
- \(T^{[p]}\)-formalism in Besov spaces (Q2279807) (← links)
- Topology on new sequence spaces defined with wavelet leaders (Q2352190) (← links)
- Advanced topology on the multiscale sequence spaces \(S^\nu \) (Q2518741) (← links)
- Haar null and Haar meager sets: a survey and new results (Q5135344) (← links)
