Pages that link to "Item:Q1285038"

The following pages link to Oscillating singularities on Cantor sets: A grand-canonical multifractal formalism (Q1285038):

Displaying 17 items.

• Study of a robust feature: the pointwise Lipschitz regularity (Q408788) (← links)
• A family of functions with two different spectra of singularities (Q485275) (← links)
• Characterization of sign singular measures (Q994914) (← links)
• Singularity spectrum of multifractal functions involving oscillating singularities (Q1271483) (← links)
• Two results concerning chirps and 2-microlocal exponents prescription (Q1272851) (← links)
• The dimension of chaotic dynamical system in wavelet space and its application (Q1405857) (← links)
• Oscillating singularities in Besov spaces. (Q1429963) (← links)
• A new method to estimate the oscillating singularity exponents in locally self-similar functions (Q1865485) (← links)
• Wavelet analysis of fractal boundaries. I: Local exponents (Q2571155) (← links)
• Oscillating singularities and fractal functions (Q2715894) (← links)
• Multifractal formalism of oscillating singularities for random wavelet series (Q2806519) (← links)
• Cantor set structures in the singularities of classical potential scattering (Q3787180) (← links)
• A scale-space approach with wavelets to singularity estimation (Q4671825) (← links)
• Oscillation spaces: Properties and applications to fractal and multifractal functions (Q4701640) (← links)
• Random cascades on wavelet dyadic trees (Q4701641) (← links)
• Detecting and creating oscillations using multifractal methods (Q5486330) (← links)
• The largest Lyapunov exponent of chaotic dynamical system in scale space and its application (Q5706384) (← links)