Results 31 to 40 of about 15,674 (187)
Sharp bound for the ergodic maximal operator associated to Cesàro bounded operators [PDF]
Journal of Mathematical Analysis and Applications, 2018 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Adrián Cabral +1 more
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Lower estimates of transition densities and bounds on exponential ergodicity for stochastic PDE's
, 2006 A formula for the transition density of a Markov process defined by an infinite-dimensional stochastic equation is given in terms of the Ornstein--Uhlenbeck bridge and a useful lower estimate on the density is provided.
Goldys, B., Maslowski, B.
core +1 more source
Quantum ergodicity for quantum graphs without back-scattering [PDF]
, 2015 We give an estimate of the quantum variance for $d$-regular graphs quantised with boundary scattering matrices that prohibit back-scattering. For families of graphs that are expanders, with few short cycles, our estimate leads to quantum ergodicity for ...
Brammall, Matthew, Winn, Brian
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The Dominated Ergodic Estimate for Mean Bounded, Invertible, Positive Operators [PDF]
Proceedings of the American Mathematical Society, 1988 We characterize those positive linear operators with positive inverse for which the dominated ergodic estimate holds. We also prove that for such operators one has mean and a.e. convergence.
Martin-Reyes, F. J., de la Torre, A.
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MathematicsWe revisit the problem of the computation of the limiting characteristics of (in)homogeneous continuous-time Markov chains with the finite state space. In general, it can be performed only numerically.
Yacov Satin +3 more
doaj +1 more source
On power-bounded operators and the pointwise ergodic property [PDF]
Proceedings of the American Mathematical Society, 1981 Lp(Q, 6, I) --* L4(i2,, , p) has the pointwise ergodic property (p.e.p.) if for every f E L(Q , ,i), [n'-1n-1 Tf](t) is a.e. convergent in Q. It is known that T has the p.e.p. in the following cases: for 1
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Lower bounds for generalized upcrossings of ergodic averages
Illinois Journal of Mathematics, 2003 The authors obtain lower bounds for generalized upcrossings of ergodic averages of measure-preserving transformations, which (as it is shown in the paper) provides information on the number of spatial oscillations for these averages. Some results for downcrossings are obtained as well.
Ferrando, S. E. +2 more
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Canadian Journal of Statistics, EarlyView.Abstract We establish the consistency and the asymptotic distribution of the least squares estimators of the coefficients of a subset vector autoregressive process with exogenous variables (VARX). Using a martingale central limit theorem, we derive the asymptotic normal distribution of the estimators. Diagnostic checking is discussed using kernel‐based
Pierre Duchesne +2 more
wiley +1 more source
A Potential Reduction Algorithm for Two-person Zero-sum Mean Payoff Stochastic Games [PDF]
, 2015 We suggest a new algorithm for two-person zero-sum undiscounted stochastic games focusing on stationary strategies. Given a positive real $\epsilon$, let us call a stochastic game $\epsilon$-ergodic, if its values from any two initial positions differ by
Boros, Endre +3 more
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Real bounds, ergodicity and negative Schwarzian for multimodal maps [PDF]
Journal of the American Mathematical Society, 2004 We consider smooth multimodal maps which have finitely many non-flat critical points. We prove the existence of real bounds. From this we obtain a new proof for the non-existence of wandering intervals, derive extremely useful improved Koebe principles, show that high iterates have ‘negative Schwarzian derivative’ and give results on ergodic properties
Strien, Sebastian van, Vargas, Edson
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