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The Dynkin Festschrift: Markov Processes and their Applications
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Catalogue Information
Field name
Details
Dewey Class
519.2
Title
The Dynkin Festschrift ([EBook]) : Markov Processes and their Applications / edited by Mark I. Freidlin.
Added Personal Name
Freidlin, Mark Iosifovich , 1938-
Other name(s)
SpringerLink (Online service)
Publication
Boston, MA : Birkhäuser , 1994.
Physical Details
XXXII, 416 pages : online resource.
Series
Progress in probability
; 34
ISBN
9781461202790
Summary Note
Onishchik, A. A. Kirillov, and E. B. Vinberg, who obtained their first results on Lie groups in Dynkin's seminar. At a later stage, the work of the seminar was greatly enriched by the active participation of 1. 1. Pyatetskii Shapiro. As already noted, Dynkin started to work in probability as far back as his undergraduate studies. In fact, his first published paper deals with a problem arising in Markov chain theory. The most significant among his earliest probabilistic results concern sufficient statistics. In [15] and [17], Dynkin described all families of one-dimensional probability distributions admitting non-trivial sufficient statistics. These papers have considerably influenced the subsequent research in this field. But Dynkin's most famous results in probability concern the theory of Markov processes. Following Kolmogorov, Feller, Doob and Ito, Dynkin opened a new chapter in the theory of Markov processes. He created the fundamental concept of a Markov process as a family of measures corresponding to var ious initial times and states and he defined time homogeneous processes in terms of the shift operators ()t. In a joint paper with his student A.:
Contents note
Process Level Large Deviations for a Class of Piecewise Homogeneous Random Walks -- Mutual Singularity of Genealogical Structures of Fleming-Viot and Continuous Branching Processes -- Regular Conditional Expectations and the Continuum Hypothesis -- Necessary and Sufficient Conditions for Weak Convergence of One-Dimensional Markov Processes -- Inverse Subordination of Excessive Functions -- Jumping Branching Measure-Valued Processes -- The Boundedness of Branching Markov Processes -- A Limit Theorem for Weighted Branching Process Trees -- Loop Condensation Effects in the Behavior of Random Walks -- On the Stability of Solutions of Stochastic Evolution Equations -- Harmonic Functions on Riemannian Manifolds: A Probabilistic Approach -- On a Problem Suggested by A.D. Wentzell -- Regularity Properties of a Supercritical Superprocess -- A Lemma on Super-Brownian Motion with Some Applications -- Sequential Screening of Significant Variables of an Additive Model -- Brownian Bandits -- Lyapunov Exponents and Distributions of Magnetic Fields in Dynamo Models -- The Strong Markov Property of the Support of Super-Brownian Motion -- Some Results on Random Walks on Groups -- Diffusions as Integral Curves, or Stratonovich without Itô -- Convex Solutions to Variational Inequalities and Multidimensional Singular Control -- Regularity of Self-Diffusion Coefficient -- Representation Results for Stopping Times in Jump-with-Drift Processes.
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Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
Internet Site
http://dx.doi.org/10.1007/978-1-4612-0279-0
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Subject References:
Mathematics
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Probabilities
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Probability theory and stochastic processes
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Authors:
editor
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Freidlin, Mark Iosifovich 1938-
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Freidlin, Mark Iosifovich, 1938-
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Corporate Authors:
SpringerLink (Online service)
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Series:
Progress in probability
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Classification:
519.2
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