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Jensen–Shannon divergence 2 Metastable (quasistationary) states 1 Metrics for probability spaces 1 Non-extensive statistical mechanics 1 Nonextensivity 1 Nonlinear dynamics 1 Segmentation 1 Statistical mechanics 1
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Lamberti, Pedro W. 2 Majtey, Ana P. 2 Baldovin, Fulvio 1 Majtey, Ana P 1 Moyano, Luis G 1 Plastino, A. 1 Robledo, Alberto 1 Tsallis, Constantino 1
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Physica A: Statistical Mechanics and its Applications 3
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Ubiquity of metastable-to-stable crossover in weakly chaotic dynamical systems
Baldovin, Fulvio; Moyano, Luis G; Majtey, Ana P; … - In: Physica A: Statistical Mechanics and its Applications 340 (2004) 1, pp. 205-218
We present a comparative study of several dynamical systems of increasing complexity, namely, the logistic map with additive noise, one, two and many globally coupled standard maps, and the Hamiltonian mean field model (i.e., the classical inertial infinitely ranged ferromagnetically coupled XY...
Persistent link: https://www.econbiz.de/10010590515
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A monoparametric family of metrics for statistical mechanics
Majtey, Ana P.; Lamberti, Pedro W.; Plastino, A. - In: Physica A: Statistical Mechanics and its Applications 344 (2004) 3, pp. 547-553
In a recent paper, we have studied a generalization of the Jensen–Shannon divergence (JSD) (Physica A 329 (2003) 81). This generalization was made in the context of Tsallis’ statistical mechanics. The present work is devoted to an investigation of the metric character of the JSD generalization.
Persistent link: https://www.econbiz.de/10010590896
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Non-logarithmic Jensen–Shannon divergence
Lamberti, Pedro W.; Majtey, Ana P. - In: Physica A: Statistical Mechanics and its Applications 329 (2003) 1, pp. 81-90
The Jensen–Shannon divergence is a symmetrized and smoothed version of the Kullback–Leibler divergence. Recently it has been widely applied to the analysis and characterization of symbolic sequences. In this paper we investigate a generalization of the Jensen–Shannon divergence. This...
Persistent link: https://www.econbiz.de/10010591364
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