Results 81 to 90 of about 369,023 (161)
, 2016 The Kolmogorov–Sinai (K–S) entropy is used to quantify the average amount of uncertainty of a dynamical system through a sequence of observations. Sequence probabilities therefore play a central role for the computation of the entropy rate to determine ...
Pham, Tuan,
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The Kolmogorov -Sinai entropy for dilute gases in equilibrium [PDF]
, 1997 We consider the density expansion of the Kolmogorov-Sinai (KS) entropy per particle for a dilute gas in equilibrium, and use methods from the kinetic theory of gases to compute the leading term. For an equilibrium system, the KS entropy hKS is the sum of
van Beijeren, H. +6 more
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ENTROPY OF MV-ALGEBRAIC DYNAMICAL SYSTEMS: AN EXAMPLE
, 2019 We give examples showing that the Kolmogorov-Sinai entropy generator theorem is false for both upper and lower Riesz entropy of MV-Algebraic dynamical systems, both two sided (i.e., analogous to two sided Bernoulli shifts) and one sided (i.e., analogous ...
BARBIERI, Giuseppina Gerarda, Lenzi, G.
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Tsallis Entropy of Fuzzy Dynamical Systems
Mathematics, 2018 This article deals with the mathematical modeling of Tsallis entropy in fuzzy dynamical systems. At first, the concepts of Tsallis entropy and Tsallis conditional entropy of order q , where q is a positive real number not equal to 1, of ...
Dagmar Markechová
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Kolmogorov-Sinai entropy of a generalized Markov shift
, 2005 In this paper we calculate Kolmogorov-Sinai entropy $h_M(S)$ of the generalized Markov shift associated with a contractive Markov system (CMS) \cite{Wer1} using the coding map constructed in \cite{Wer3}.
Werner, I
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Engineering chaos in a four-mirror cavity-optomechanics with mechanical drives
Results in PhysicsWe study the occurrence of chaos in a four-mirror optomechanical cavity with mechanical drives externally interacting with two transversely located moving-end mirrors of the cavity.
Kashif Ammar Yasir, Xianlong Gao
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Kinetic Theory Estimates for the Kolmogorov-Sinai Entropy, and the Largest Lyapunov Exponents for Dilute, Hard-Ball Gases and for Dilute, Random Lorentz Gases [PDF]
, 2000 The kinetic theory of gases provides methods for calculating Lyapunov exponents and other quantities, such as Kolmogorov-Sinai entropies, that characterize the chaotic behavior of hard-ball gases.
Beijeren, H. van +2 more
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An algebraic approach to the Kolmogorov-Sinai entropy
, 1995 We revisit the notion of Kolmogorov-Sinai entropy for classical dynamical systems in terms of an algebraic formalism. This is the starting point for defining the entropy for general non-commutative systems.
R. Alicki +4 more
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Quantum measurement and entropy production
, 2001 We study the time evolution of a quantum system without classical counterpart, undergoing a process of entropy increase due to the environment influence.
Grigolini P, Palatella L, Pala M
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