Ergodic theory is a branch of mathematics that studies statistical properties of deterministic dynamical systems; it is the study of ergodicity. In this...

process. Ergodicity is a property of the system; it is a statement that the system cannot be reduced or factored into smaller components. Ergodic theory is...

property of ergodicity; a broad range of systems in geometry, physics, and probability are ergodic. Ergodic systems are studied in ergodic theory. In macroscopic...

not ergodic in mean. Ergodic hypothesis Ergodicity Ergodic theory, a branch of mathematics concerned with a more general formulation of ergodicity Loschmidt's...

Ergodic Ramsey theory is a branch of mathematics where problems motivated by additive combinatorics are proven using ergodic theory. Ergodic Ramsey theory...

ergodic theory, a branch of mathematics that involves the states of dynamical systems with an invariant measure. Of the 1932 papers on ergodic theory...

Ergodicity economics is a research programme aimed at reworking the theoretical foundations of economics in the context of ergodic theory. The project's...

includes applications to signal processing and heat transfer), and ergodic theory (which forms the mathematical underpinning of thermodynamics). John...

concepts in mathematics such as ordinary differential equations and ergodic theory by allowing different choices of the space and how time is measured...

Control theory is an interdisciplinary branch of engineering and mathematics, in part it deals with influencing the behavior of dynamical systems. Ergodic theory...

Romanian-American mathematician, who has made contributions to the fields of ergodic theory, probability and analysis. Bellow was born in Bucharest, Romania, on...

system's states (phase space) Ergodic hypothesis, a postulate of thermodynamics Ergodic theory, a branch of mathematics Ergodic literature, literature that...

one another, with a positive Lyapunov exponent. Chaos theory began in the field of ergodic theory. Later studies, also on the topic of nonlinear differential...

theory — Combinatorial game theory — Computability theory — Computational complexity theory — Deformation theory — Dimension theory — Ergodic theory —...

object of study in the abstract formulation of dynamical systems, and ergodic theory in particular. Measure-preserving systems obey the Poincaré recurrence...

Constructor theory is a proposal for a new mode of explanation in fundamental physics in the language of ergodic theory, developed by physicists David...

}{\partial t}}+{\mathrm {i} {\widehat {\mathbf {L} }}}\rho =0.} In ergodic theory and dynamical systems, motivated by the physical considerations given...

mixing paint, mixing drinks, industrial mixing. The concept appears in ergodic theory—the study of stochastic processes and measure-preserving dynamical systems...

theory developed by Alain Connes to handle noncommutative geometry at a technical level has roots in older attempts, in particular in ergodic theory....

In probability theory, a stationary ergodic process is a stochastic process which exhibits both stationarity and ergodicity. In essence this implies that...

actually realized. (This is a consequence of the law of large numbers and ergodic theory.) Although there are individual outcomes which have a higher probability...

led to Wilson's Nobel Prize for Physics in 1982, Gibbs measures in ergodic theory, hyperbolic Markov partitions, proof of the existence of Hamiltonian...

work on lattices in Lie groups, and the introduction of methods from ergodic theory into diophantine approximation. He was awarded a Fields Medal in 1978...

1989) is a Polish mathematician specializing in dynamical systems and ergodic theory. He is a professor at the University of Maryland. Kanigowski was born...

analytic number theory, combinatorics, ergodic theory, partial differential equations and spectral theory, and later also group theory. He proved the uniqueness...

his application of probability theory and ergodic theory methods to other areas of mathematics, including number theory and Lie groups. Furstenberg was...

distribution accounts in part for its developing links with ergodic theory, finite group theory, model theory, and other fields. The term additive combinatorics...

theory Dempster-Shafer theory Dimension theory Distribution theory Dynamical systems theory Elimination theory Ergodic theory Extremal graph theory Field...

combinatorics is a field in the intersection of number theory, combinatorics, ergodic theory and harmonic analysis. Arithmetic combinatorics is about...

dynamical systems that studies the existence of a probability measure is ergodic theory. Note that even in these cases, the probability distribution, if it...