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Finite mixture of α-stable distributions
Digital Signal Processing, 2009Over the last decades, the ±-stable distribution has proved to be a very efficient model for impulsive data. In this paper, we propose an extension of stable distributions, namely mixture of ±-stable distributions to model multimodal, skewed and impulsive data.
Diego Salas-Gonzalez +2 more
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Broadband beamforming with alpha-stable distributions
Conference Record of The Twenty-Ninth Asilomar Conference on Signals, Systems and Computers, 2002In this paper, we study the problem of localizing wide-band sources in the presence of noise modeled as a complex isotropic stable process. We consider the frequency-domain representation of the sensor outputs and show that the spectral density of complex stable processes plays a role, in array processing problems, analogous to that played by the power
P. Tsakalides, C.L. Nikias
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Analysis of Shearlet Coefficients Based on Alpha Stable Distribution
2017 IEEE International Conference on Smart Cloud (SmartCloud), 2017In this paper, we take into account that alpha stable distribution can be used as distribution model for shearlet coefficients, which is more precise than gaussian mixture model and generalized gaussian model. To support this idea, we do lots of experiments, the experimental result verify the suppose.
Xiaofei Yang +3 more
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Alpha-stable distribution for SAR image classification
Remote Sensing Letters, 2013Alpha-stable distribution is utilized to model statistical property of synthetic aperture radar (SAR) image, but it is still a challenge to accurately estimate their parameters due to the lack of analytical expression for its probability density function. A new estimator called pseudo simulated annealing (PSA) is introduced. Simulation results show the
Yi-Jin Peng, Xin Xu, Hui Song
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Application of the positive alpha-stable distribution
Proceedings of the IEEE Signal Processing Workshop on Higher-Order Statistics, 2002Many physical phenomena are non-Gaussian and if the observed data have frequently occurring extreme values, then the phenomena may be modeled as a random process with an alpha-stable distribution. When positive and negative outcomes are equally likely, then the process would be symmetric alpha-stable (S/spl alpha/S); however when only positive outcomes
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Testing of alpha-stable distributions with the characteristic function
Proceedings of the IEEE Signal Processing Workshop on Higher-Order Statistics. SPW-HOS '99, 2003We describe a test for the alpha-stable (/spl alpha/S) distribution based on the characteristic function (cf) by drawing on a cf based Gaussianity test and the parametric bootstrap procedure. High rejection rates are achieved against most alternative distributions, except the t/sub 2/ distribution which is found to be similar to a stable distribution ...
C.L. Brown, S. Saliu
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Modeling the displaced frame difference as an alpha-stable distribution
Proceedings of International Conference on Image Processing, 2002We propose a probabilistic model of the displaced frame difference (DFD) within a region based on symmetric alpha-stable distributions. The motivation for this model lies an the robust estimation of motion. When the usual assumption of a single motion within a region is violated the observed DFD distribution shows heavier tails than those of the ...
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Analysis Stable and Alpha Stable Distribution in MATLAB
SSRN Electronic Journal, 2020Stable distributions are a rich class of probability distributions that allow skewness and heavy tails and have many intriguing mathematical properties. The class was characterized by Paul Levy in his study of sums of independent identically distributed terms in the 1920’s.
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Skewed α-stable distributions for modelling textures
Pattern Recognition Letters, 2003In this letter, we introduce a novel family of texture models which provide alternatives to texture models which are based on Gaussian distributions. In particular, we introduce linear textures generated with a member of the alpha-stable distribution family which is a generalisation of the Gaussian distribution.
Ercan E. Kuruoglu, Josiane Zerubia
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A Reparameterization of the Symmetric $\alpha$-Stable Distributions and Their Dispersive Ordering
Theory of Probability & Its Applications, 2001Summary: A reparametrization of symmetric \(\alpha\)-stable distributions is proposed such that the ordering of distributions according to the value of parameters amounts to their dispersive ordering. A statistical application is presented.
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