1/f noise: a pedagogical review
By E. Milotti. 2002
163 citations recorded by the source corpus.
This is a pedagogical review of the ubiquitous 1/f^\alpha noises. The sections include the representation of 1/f^\alpha noise as a superposition of many relaxation processes; a discussion of the infinitely large fluctuations in the low frequency limit; 1/f^\alpha noise from diffusion processes; the measured statistical properties of 1/f^\alpha noises; 1/f^\alpha noises in self organized criticality; scaling laws in earthquake physics; 1/f noise in deterministic dynamical systems; an example of noise in a biophysical system; the numerical simulation of 1/f^\alpha noise; 1/f noise literature (including online resources).
Subfields: Media Technology
View Paper: https://www.semanticscholar.org/paper/9c5aa2de4b1cb4038612e393ef079eb79d3d1d78
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Citations in the corpus
- The Hamiltonian Brain: Efficient Probabilistic Inference with Excitatory-Inhibitory Neural Circuit Dynamics (2014, background): “Note that we plot power × frequency on the y-axis, in order to account for the fact that noise from a “scalefree” process has 1/f frequency dependence [59].”
- Raining on black holes and massive galaxies: the top-down multiphase condensation model (2016, background): “…processes and is often the signature of chaotic, non-linear fractal MNRAS 466, 677–704 (2017) D ow nloaded from https://academ ic.oup.com /m nras/article-abstract/466/1/677/2617731 by guest on 15 M arch 2020 phenomena (Milotti 2002), explaining the peak within peak structure that we find in CCA.”