Entropy in Signal Analysis
A special issue of Entropy (ISSN 1099-4300). This special issue belongs to the section "Information Theory, Probability and Statistics".
Deadline for manuscript submissions: closed (15 November 2017) | Viewed by 150474
Special Issue Editors
Interests: information theoretic learning; kernel methods; adaptive signal processing; brain machine interfaces
Special Issues, Collections and Topics in MDPI journals
Interests: information theoretic learning; artificial intelligence; cognitive science; adaptive filtering; brain machine learning; robotics
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
Signal analysis is a well-established enabling methodology that has a huge impact in many areas of science and engineering, such as system identification, data mining, target detection, feature extraction, and speech and video analysis. Early methods consisted in simple quantification of signal structure with time and or frequency descriptors (e.g., the Fast Fourier Transform), but the trend has been to progressively use more sophisticated techniques such as nonlinear dynamics. Quantifying the dynamics of motion (dimension and Lyapunov exponents) is very useful in describing the global properties, and select hyper-parameters for model based approaches.
Still, one of the important unanswered questions regards how to best quantify the evolution of signal dynamics. It is well established that probability density functions per se do not provide sufficient specificity because the time information is destroyed in the process. Linear and nonlinear parametric models (and the Fourier transform) only capture the time correlation over time, which is only the second moment of the pairwise probability density function across time. Higher order moments become very computational intensive. On the other hand, the formal way in statistics as exemplified in the Bayesian filter, uses conditional distributions and remains computationally very complex.
In this context, this special issue seeks contributions for signal analysis based on information theory and its descriptors, such as entropy, correntropy, mutual information, divergences and so on, which can capture higher-order statistics and information content of signals rather than simply their energy. In particular, recently, it has been shown that the correntropy function is a generalized correlation that quantifies sums of higher order moments of the signal, which opens the door for new spectral definitions that quantify more precisely the signal structure. Extensions to traditional model based techniques will also be of interest for the Special Issue. Topics of interest generally include (but not limited to) the applications of entropy (and other related measures) to the following areas:
- Spectral Analysis;
- Complexity Analysis;
- Causality Analysis;
- Period Estimation;
- Outlier Detection;
- Dynamic System Modeling;
- Non-Gaussian Signal Analysis and Processing;
- Real-Word Applications.
Prof. Dr. Jose C. Principe
Prof. Dr. Badong Chen
Guest Editors
Manuscript Submission Information
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