000 | 03013nmm a2200205Ia 4500 | ||
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008 | 230306s9999||||xx |||||||||||||||||und|| | ||
020 | _a9780821877401 (online) | ||
245 | 0 | _aDoeblin and modern probability | |
260 |
_aProvidence, R.I. : _bAmerican Mathematical Society, _cc1993 |
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300 | _a1 online resource (xii, 347 p. : ill.) | ||
490 |
_aContemporary mathematics _vv. 149 _x10983627 |
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500 | _aProceedings of the Doeblin conference '50 years after Doeblin: development in the theory of Markov chains, Markov processes, and sums of random variables' held November 27, 1991, with support from the Applied Probability Trust. | ||
504 | _aIncludes bibliographical references. | ||
505 |
_tDoeblin's life and work from his correspondence ; Reminiscences of one of Doeblin's papers ; The coupling technique in interacting particle systems ; Coupling and shiftcoupling random sequences ; Doeblin and the metric theory of continued fractions: a functionaltheoretic solution to Gauss' 1812 problem ; A basic tool in mathematical chaos theory: Doeblin and Fortet's ergodic theorem and Ionescu Tulcea and Marinescu's generalization ; The nearest integer continued fraction expansion: an approach in the spirit of Doeblin ; On the weighted asymptotics of partial sums and empirical processes of independent random variables ; Homoclinic approch to the central limit theorem for dynamical systems ; Asymptotic results for _\phi _mixing sequences ; The central limit theorem and Markov sequences ; Behaviour of infinite products with applications to nonhomogeneous Markov chains ; Applications of ergodicity coefficients to homogeneous Markov chains ; Applications of some constructions of Markov processes ; The Doeblin decomposition ; Generalized resolvents and Harris recurrence of Markov processes ; Majorization, monotonicity of relative entropy, and stochastic matrices ; Products of stochastic, nonstochastic, and random matrices ; Shuffling with two matrices ; Continuous time gambling problems ; Stochastic processes with long range interactions of the paths ; Some remarks on products of random affine maps on _(\bf R^+)^d _ ; A multivariate look at E. Sparre Andersen's equivalence principle ; Regeneration for chains of infinite order and random maps _rBernard Bru ; Kai Lai Chung ; Thomas M Liggett ; Hermann Thorisson ; Marius Iosifescu ; Marius Iosifescu ; Marius Iosifescu and Sofia Kalpazidou ; M Csorgo L Horvath QM Shao and B Szyszkowicz ; Mikhail ; Magda Peligrad ; Murray Rosenblatt ; I Fleischer and A Joffe ; E Seneta ; I Cuculescu ; S P Meyn and R L Tweedie ; S P Meyn and R L Tweedie ; Joel E Cohen Yves Derriennic and Gh Zbaganu ; Harry Cohn ; J Hajnal ; K B Athreya ; Erwin Bolthausen ; Arunava Mukherjea ; P E Nuesch ; Peter Ney and Esa Nummelin |
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650 | _aProbabilities | ||
650 | _aStochastic processes | ||
700 | _aCohn Harry | ||
700 | _aDoeblin Wolfgang | ||
856 | _uhttp://www.ams.org/conm/149/ | ||
999 |
_c28566 _d28566 |