ergodicity

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Related to Ergodic theory: Ergodic hypothesis
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Words related to ergodicity

an attribute of stochastic systems

References in periodicals archive ?
Shields, The Ergodic Theory of Discrete Sample Paths, vol.
Ruelle, Ergodic theory of chaos and strange attractors, Rev.
Among the topics are the ergodic theory of hyperbolic groups, harmonic maps and integrable systems, left-orderability and exceptional Dehn surgery on two-bridge knots, the commensurability of knots and L2-unvariants, the number of hyperbolic 3-manifolds of a given volume, and 3-manifolds with Heegaard splittings of distance two.
He is a mathematician, specialising in ergodic theory. He spent his childhood in Ghana and Zambia and went to school in Swaziland before studying mathematics at the University of Warwick.
Applications of ergodic theory and sofic systems to cellular automata.
Looking at recent results in the area of ergodic theory (the mathematical study of dynamical systems with an invariant measure) concerning the complexity of the problem of classification of ergodic measure preserving transformations up to conjugacy, the structure of the outer automorphism group of a countable measure preserving equivalence relation, ergodic theoretic characterizations with the Haagerup approximation property, and cocycle superrigidity, the author of this monograph realized that these apparently diverse results can all be understood within a unified framework.
Quasistrumian Shifts, Ergodic Theory and Dynamical Systems forthcoming = math.DS/0503502.
Thus, we can say that our approach to the dynamics of the vector field is based on maximisation of the mass carried by the flow [6, 7], which is not exactly what is typically used in the ergodic theory [8-10].
Other applications of almost periodic functions are, for example, in Statistics, Number Theory, the Theory of Spectrum of Bounded Functions, the Theory of Semigroups of Bounded Linear Operators, Dynamical Systems and Ergodic Theory.
BOWEN, Equilibrium States and the Ergodic Theory of Anosov Diffeomorphisms, Lecture Notes in Mathematics, 470, Springer-Verlag, Berlinr, 1975.
Yet, if morphodynamics is a definitely ergodic theory, it is applied here to a closed ensemble of off-equilibrium components and the ensemble may itself operate near or far from equilibrium.
Kornfeld I, Fomin S and Sinai Ya, Ergodic Theory, Springer Verlag, 1982.
We argue that, contrary to some analyses in the philosophy of science literature, ergodic theory falls short in explaining the success of classical equilibrium statistical mechanics.