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Séminaire de Probabilités LI

Catherine Donati-Martin Antoine Lejay Alain Rouault

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English
Springer Nature Switzerland AG
14 May 2022
This volume presents a selection of texts that reflects the current research streams in probability, with an interest toward topics such as filtrations, Markov processes and Markov chains as well as  large deviations, Stochastic Partial Differential equations, rough paths theory, quantum probabilities and percolation on graphs. The featured contributors are R. L. Karandikar and B. V. Rao,  C. Leuridan,  M. Vidmar, L. Miclo and P. Patie,  A. Bernou,  M.-E. Caballero and A. Rouault,  J. Dedecker, F. Merlevède and E. Rio, F. Brosset, T. Klein, A. Lagnoux and P. Petit,  C. Marinelli and L. Scarpa,  C. Castaing, N. Marie and P. Raynaud de Fitte,  S. Attal, J. Deschamps and C. Pellegrini,  and N. Eisenbaum. 

Edited by:   , ,
Imprint:   Springer Nature Switzerland AG
Country of Publication:   Switzerland
Edition:   1st ed. 2022
Volume:   2301
Dimensions:   Height: 235mm,  Width: 155mm, 
Weight:   623g
ISBN:   9783030964085
ISBN 10:   3030964086
Series:   Lecture Notes in Mathematics
Pages:   398
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active
- 1. Stochastic Integrals and Two Filtrations. - 2. Filtrations Associated to Some Two-to-One Transformations. - 3. Exit Problems for Positive Self-Similar Markov Processes with One-Sided Jumps. - 4. On Intertwining Relations Between Ehrenfest, Yule and Ornstein-Uhlenbeck Processes. - 5. On Subexponential Convergence to Equilibrium of Markov Processes. - 6. Invariance Principles for Clocks. - 7. Criteria for Borel-Cantelli Lemmas with Applications to Markov Chains and Dynamical Systems. - 8. Large Deviations at the Transition for Sums of Weibull-Like Random Variables. - 9. Well-Posedness of Monotone Semilinear SPDEs with Semimartingale Noise. - 10. Sweeping Processes Perturbed by Rough Signals. - 11. Classical Noises Emerging from Quantum Environments. - 12. Percolation of Repulsive Particles on Graphs.

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