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The minimum cross entropy thresholding (MCET) has been widely applied in image thresholding.
This new multilevel thresholding algorithm is called the firefly-based minimum cross entropy thresholding (FF-based MCET) algorithm.
In this paper, the principle of minimum cross entropy (CrossEnt) is extended to partial minimum CrossEnt principle, which is defined on a finite interval.
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This equips minimum cross-entropy and FPD distributional estimates with measures of uncertainty.
Quantile function (QF) estimation by using minimum cross-entropy principle from complete or non-censored samples was reported before [Pandey MD. Extreme quantile estimation using order statistics with minimum cross-entropy principle. Probabilist Eng Mech 2001 16 1 31 42]].
In this work, we concentrate on multicomponent signals represented by the minimum cross-entropy TF distribution (MCE-TFD).
The minimum cross-entropy principle is an established technique for design of an unknown distribution, processing linear functional constraints on the distribution.
The proposed approach relies on a quantitative notion of uncertainty and the minimum cross-entropy principle (Cross-Ent), commonly used in information theory and signal analysis.
The principle of minimum cross-entropy provides a systematic approach to derive the posterior distribution of a random variable given a prior and additional information in terms of its product moments.
Applications include the generation of multivariate skew-t and t copula samples and models' comparison through the principle of minimum cross-entropy, here revised for the application to multivariate samples.
The principle of minimum cross-entropy (ME-principle) is often used as an elegant and powerful tool to build up complete probability distributions when only partial knowledge is available.
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