On lacunary wavelet series
By Stéphane Jaffard. 2000
105 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Vision and Pattern Recognition, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/d3308652e0c82c545923a0eec6f6356a0ce7b3fb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Computer Vision and Pattern Recognition
In Mathematical Physics
- Stéphane Seuret
- J. Barral
- Stéphane Jaffard
- J. Schmeling
- Serge Troubetzkoy
- A. Fan
- De-Jun Feng
- Daniel Thompson
Citations in the corpus
- From Multifractal Measures to Multifractal Wavelet Series (2005, background): “Wavelet also provide an appropriate frame to generate processes with scaling properties and which multifractal structure can be controlled [3, 28, 30, 31, 4].”
- A multifractal mass transference principle for Gibbs measures with applications to dynamical Diophantine approximation (2013, methodology): “An MTP is used by Jaffard [25] in his study of lacunary wavelet series.”
- The singularity spectrum of Lévy processes in multifractal time (2007, background): “Another approach consists in generating multifractal random wavelet series [23,7].”
- Heterogeneous ubiquitous systems in ℝd and Hausdorff dimension (2007, background): “• when the sequence {(xn, λn)}n forms an ubiquitous system [18, 19, 29] with respect to a monofractal measure carried by the set S.”
- p-exponent and p-leaders, Part II: Multifractal Analysis. Relations to Detrended Fluctuation Analysis (2015, background): “This process was introduced in [77] when α > 0 (i.”