Results 191 to 200 of about 1,312 (219)
A Benchmark for Entropy Estimators. [PDF]
Entropy (Basel)Calcagnile LM, Di Garbo A, Galatolo S.
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Minimum Spacetime Length and the Thermodynamics of Spacetime. [PDF]
Entropy (Basel)Rossi V, Cacciatori SL, Pesci A.
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Considering a Non-Constant Anisotropicity Parameter in the Giesekus Model. [PDF]
Polymers (Basel)Karami F, Stephanou PS.
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An entropy-initiated coupled-trait ODE framework for modeling longitudinal cohort dynamics. [PDF]
PLoS OneRodriguez AM.
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Topological insights into breast cancer drugs: a QSPR approach using resolving topological indices. [PDF]
Front ChemPandeeswari E, Ravi Sankar J.
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Research on the Stability Model in Discrete Dynamical Systems with the Lorenz Attractor and the Kropotov-Pakhomov Neural Network. [PDF]
Entropy (Basel)Gospodinova EA.
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International Journal of Bifurcation and Chaos, 2009 In this paper, we discuss an efficient iterative method for the estimation of the chief dynamical invariants of chaotic systems based on stochastically stable piecewise affine maps (e.g. the invariant measure, the Lyapunov exponent as well as the Kolmogorov–Sinai entropy).
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Using Ulam's method to calculate entropy and other dynamical invariants
Nonlinearity, 1999Summary: Using a special form of Ulam's method, we estimate the measure-theoretic entropy of a triple \((M,T,\mu)\), where \(M\) is a smooth manifold, \(T\) is a \(C^{1+y}\) uniformly hyperbolic map, and \(\mu\) is the unique physical measure of \(T\). With a few additional calculations, we also obtain numerical estimates of (i) the physical measure \(\
Gary Froyland
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