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[1] Sébastien Gouëzel. Limit theorems in dynamical systems using the spectral method. Proceedings of Symposia in Pure Mathematics 89 161-193.
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[2] S. Cerreia–Vioglio, F. Maccheroni and M. Marinacci. Ergodic Theorems for lower probabilities. Proc. Amer. Math. Soc. 144 (2016) 3381-3396.
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[3] Lisa Lorentzen. Convergence of Random Continued Fractions and Random Iterations of M{\"o}bius Transformations. Contemporary Mathematics 661 (2016) 57-71.
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[4] T. Jäger and G. Keller. Random minimality and continuity of invariant graphs in random dynamical systems. Trans. Amer. Math. Soc. 368 (2016) 6643-6662.
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[5] Shiwen Zhang. Mixed spectral types for the one-frequency discrete quasi-periodic Schr\"odinger operator. Proc. Amer. Math. Soc. 144 (2016) 2603-2609.
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[6] A. Tempelman. Pointwise ergodic theorems for bounded Lamperti representations of amenable groups. Proc. Amer. Math. Soc. 143 (2015) 4989-5004. MR 3391055.
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[7] Jonathan Ben-Artzi. Instabilities in Kinetic Theory and Their Relationship to the Ergodic Theorem. Contemporary Mathematics 653 (2015) 25-39.
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[8] e. H. el Abdalaoui and M. G. Nadkarni. Calculus of generalized Riesz products. Contemporary Mathematics 631 (2015) 145-180.
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[9] Manfred Denker and Michiko Yuri. Conformal families of measures for general iterated function systems. Contemporary Mathematics 631 (2015) 93-108.
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[10] Ergodic theorem and the proof of the main theorem. CBMS Regional Conference Series in Mathematics 120 (2014) 47-49.
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[11] General remarks on Markov systems. CBMS Regional Conference Series in Mathematics 120 (2014) 37-37.
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[12] Probability trees and galleries. CBMS Regional Conference Series in Mathematics 120 (2014) 43-45.
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[13] Probability trees revisited. CBMS Regional Conference Series in Mathematics 120 (2014) 31-32.
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[14] Markov operator $\mathcal {T}$ and measure preserving transformation $T$. CBMS Regional Conference Series in Mathematics 120 (2014) 39-42.
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[15] Trees and fractals. CBMS Regional Conference Series in Mathematics 120 (2014) 15-19.
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[16] Introduction to fractals. CBMS Regional Conference Series in Mathematics 120 (2014) 1-10.
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[17] Dimension conservation for homogeneous fractals: The main steps in the proof. CBMS Regional Conference Series in Mathematics 120 (2014) 59-63.
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[18] Dimension. CBMS Regional Conference Series in Mathematics 120 (2014) 11-14.
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[19] Dimension and energy. CBMS Regional Conference Series in Mathematics 120 (2014) 53-53.
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[20] Hillel Furstenberg. Ergodic Theory and Fractal Geometry. CBMS Regional Conference Series in Mathematics 120 (2014) MR MR3235463.
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[21] An application: The $k$-lane property. CBMS Regional Conference Series in Mathematics 120 (2014) 51-52.
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[22] Ergodic theorem for sequences of functions. CBMS Regional Conference Series in Mathematics 120 (2014) 57-58.
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[23] Probability trees. CBMS Regional Conference Series in Mathematics 120 (2014) 23-26.
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[24] Galleries of trees. CBMS Regional Conference Series in Mathematics 120 (2014) 35-36.
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[25] Dimension conservation. CBMS Regional Conference Series in Mathematics 120 (2014) 55-56.
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[26] Verifying the conditions of the ergodic theorem for sequences of functions. CBMS Regional Conference Series in Mathematics 120 (2014) 65-66.
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[27] Invariant sets. CBMS Regional Conference Series in Mathematics 120 (2014) 21-22.
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[28] Galleries. CBMS Regional Conference Series in Mathematics 120 (2014) 27-29.
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[29] Elements of ergodic theory. CBMS Regional Conference Series in Mathematics 120 (2014) 33-34.
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[30] Samuel Lightwood, Ayşe Şahin and Ilie Ugarcovici. The structure and spectrum of Heisenberg odometers. Proc. Amer. Math. Soc. 142 (2014) 2429-2443.
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Results: 1 to 30 of 50 found      Go to page: 1 2


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