Coiflet
Sign in to savethumb|right|Coiflet with two vanishing moments Coiflets are discrete wavelets designed by Ingrid Daubechies, at the request of Ronald Coifman, to have scaling functions with vanishing moments. The wavelet is near symmetric, their wavelet functions have N/3 vanishing moments and scaling functions N/3-1, and has been used in many applications using Calderón–Zygmund operators.
In the Vinony graph
Within Vinony's link graph, Coiflet is referenced by 6 other articles, and connects out to mathematics, International Standard Book Number and Ingrid Daubechies.
Vinony files it under Orthogonal wavelets and Wavelets.
Its subject is documented across 5 Wikipedia language editions.
~5 min read
Encyclopedic overview
7 sectionsContents
- Theory
- Theorem 1
- Theorem 2
- Theorem 3
- Coiflet coefficients
- Matlab function
- References
thumb|right|Coiflet with two vanishing moments Coiflets are discrete wavelets designed by Ingrid Daubechies, at the request of Ronald Coifman, to have scaling functions with vanishing moments. The wavelet is near symmetric, their wavelet functions have N/3 vanishing moments and scaling functions N/3-1, and has been used in many applications using Calderón–Zygmund operators.
==Theory== Some theorems about Coiflets:
Excerpted from Wikipedia’s “Coiflet” article, available under the CC BY-SA 4.0 licence.