Showing 101 - 120 of 208

101

RECURRENCE TIME STATISTICS IN CHAOTIC DYNAMICS: MULTIPLE RECURRENCES IN INTERMITTENT CHAOS: Recurrence time statistics in chaotic dynamics: multiple recurrences in intermittent chaos
Balakrishnan, V. ; Nicolis, Grégoire ; Nicolis, Catherine
Stochastics and Dynamics. :345-359

Dynamical systems and th... Dynamical systems involv... Physique 4. Education 0103 physical sciences Ergodicity, mixing, rate...
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102

LOCAL LIMIT THEOREMS FOR PARTIAL SUMS OF STATIONARY SEQUENCES GENERATED BY GIBBS–MARKOV MAPS: Local limit theorems for partial sums of stationary sequences generated by Gibbs-Markov maps
Jon Aaronson ; Manfred Denker
Stochastics and Dynamics. :193-237

stochastic sequence Dynamical aspects of mea... Ergodicity, mixing, rate... limit theorems Gibbs-Markov maps Central limit and other...
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103

A Kuzmin-type theorem with exponential convergence for a class of fibred systems
Adriana Berechet
Ergodic Theory and Dynamical Systems. 21:673-688

Metric theory of continu... Dynamical systems and th... Ergodic theorems, spectr... Perron-Frobenius operato... weakly mixing 0101 mathematics
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104

Building a Stationary Stochastic Process From a Finite-Dimensional Marginal: Building a stationary stochastic process from a finite-dimensional marginal
Marcus Pivato
Canadian Journal of Mathematics. 53:382-413

37A50, 60G10, 37B10 Probability (math.PR) Symbolic dynamics stationary measure Dynamical Systems (math.... 01 natural sciences
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105

Central limit theorem for the geodesic flow associated with a Kleinian group, case δ>d/2: Central limit theorem for the geodesic flow associated with a Kleinian group, case \(\delta>d/2\)
J Franchi ; N Enriquez ; Y Le Jan
Journal de Mathématiques Pures et Appliquées. 80:153-175

Mathematics(all) Diffusion processes and... Dynamical systems of geo... stable foliation Applied Mathematics central limit theorem
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106

Probability and ergodic laws in the distribution of the fractional parts of the values of polynomials
L D Pustyl'nikov
Sbornik: Mathematics. 192:261-276

polynomial probability distribution fractional parts central limit theorem Diophantine approximatio... 01 natural sciences
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107

On some properties of the Lüroth‐type alternating series representations for real numbers: On some properties of the Lüroth-type alternating series representations for real numbers
C. Ganatsiou
International Journal of Mathematics and Mathematical Sciences, Vol 28, Iss 6, Pp 367-373 (2001)

Dynamical systems and th... Ergodic theorems, spectr... Special processes Stationary stochastic pr... QA1-939 Metric theory of other a...
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108

Jacobian elliptic Chebyshev rational maps
Tohru Kohda ; Hirohi Fujisaki
Physica D: Nonlinear Phenomena. 148:242-254

correlation properties Combinatorial probabilit... Shift register sequences... Ergodicity, mixing, rate... 02 engineering and techn... equidistributivity prope...
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109

A family of stationary processes with infinite memory having the same p-marginals. Ergodic and spectral properties: A family of stationary processes with infinite memory having the same \(p\)-marginales. Ergodic and spectral properties
M. Courbage ; D. Hamdan
Colloquium Mathematicum. 90:159-179

Dynamical systems and th... spectral type integral over an automor... infinite memory process stationary processes wit... Stationary stochastic pr...
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110

Non-uniformly expanding dynamics: Stability from a probabilistic viewpoint
José F. Alves
Discrete & Continuous Dynamical Systems - A. 7:363-375

Dynamical systems and th... Random dynamical systems non-uniformly expanding... \(C^2\) diffeomorphism SRB measures stability
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111

On uniform ergodic theorems for quadratic processes onC*-algebras: On uniform ergodic theorems for quadratic processes on \(C^*\)-algebras
F M Mukhamedov
Sbornik: Mathematics. 191:1891-1903

Dynamical systems and th... convergence Stochastic processes Cesàro time averages stationary quantum quadr... 0103 physical sciences
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112

Entropy and Dyadic Equivalence of Random Walks on a Random Scenery: Entropy and dyadic equivalence of random walks on a random scenery
Christopher Hoffman ; Deborah Heicklen ; Daniel J. Rudolph
Advances in Mathematics. 156:157-179

binary tree Mathematics(all) measure-preserving map Dynamical aspects of mea... Measure-preserving trans... 01 natural sciences
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113

A continuous-time dynamic fuzzy system. (I). A limit theorem: A continuous-time dynamic fuzzy system. I: A limit theorem
Yuji Yoshida
Fuzzy Sets and Systems. 113:453-460

Dynamical systems and th... fuzzy system Limit theorems in probab... discrete and continuous-... 0202 electrical engineer... 02 engineering and techn...
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114

Decreasing sequences of measurable partitions: product type, standard and prestandard: Decreasing sequences of measurable partitions: Product type, standard and prestandard
J. Feldman ; M. Smorodinsky
Ergodic Theory and Dynamical Systems. 20:1079-1090

Dynamical systems and th... decreasing sequences of... reverse filtrations 0101 mathematics 01 natural sciences
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115

The joint law of the last zeros of Brownian motion and of its Lévy transform
Marc Yor ; Zhan Shi ; C. Donati-Martin
Ergodic Theory and Dynamical Systems. 20:709-725

Dynamical systems and th... Brownian meander local time Local time and additive... Levy's transform Brownian motion
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116

Products of random mappings
David G. Luenberger
Ergodic Theory and Dynamical Systems. 20:517-529

Dynamical systems and th... random dynamical systems iterated function system... Central limit and other... Furstenberg-Kesten 0101 mathematics
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117

Asymptotic physical measures for nearly Brownian skew products
Donna Molinek ; Chuanshu Ji
Ergodic Theory and Dynamical Systems. 20:473-481

Dynamical systems and th... Morse-Smale systems Point estimation General groups of measur... 0101 mathematics 01 natural sciences
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118

Dynamical Entropy for Markov Operators: Dynamical entropy for Markov operators
I. I. Makarov
Journal of Dynamical and Control Systems. 6:1-11

Dynamical systems and th... Ergodic theorems, spectr... measure preserving trans... Discrete-time Markov pro... Markov chain Markov operator
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119

Gaussian automorphisms whose ergodic self-joinings are Gaussian
Lemańczyk, M. ; Parreau, F. ; Thouvenot, J.-P.
Fundamenta Mathematicae. 164:253-293

Dynamical systems and th... Gaussian space Gaussian joining Ergodic theorems, spectr... Dynamical aspects of mea... Gaussian processes
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120

Expansiveness, specification, and equilibrium states for random bundle transformations
Yu. Kifer ; V. M. Gundlach
Discrete & Continuous Dynamical Systems - A. 6:89-120

symbolic representations Topological and differen... Random dynamical systems equilibrium states Gibbs states random transformations
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