Lectures on Probability Theory and Statistics : Ecole d’Eté de Probailités de Saint-Flour XXVII - 1997 / by Jean Bertoin, Fabio Martinelli, Yuval Peres ; edited by Pierre Bernard
(Lecture Notes in Mathematics ; 1717)
| データ種別 | 電子ブック |
|---|---|
| 出版者 | Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer |
| 出版年 | 1999 |
| 本文言語 | 英語 |
| 大きさ | X, 298 p : online resource |
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| 内容注記 | From the contents: Subordinators: Examples and Applications: Foreword Elements on subordinators Regenerative property Asymptotic behaviour of last passage times Rates of growth of local time Geometric properties of regenerative sets Burgers equation with Brownian initial velocity Random covering Lévy processes Occupation times of a linear Brownian motion Lectures on Glauber Dynamics for Discrete Spin Models: Introduction Gibbs Measures of Lattice Spin Models The Glauber Dynamics One Phase Region Boundary Phase Transitions Phase Coexistence Glauber Dynamics for the Dilute Ising Model Probability on Trees: An Introductory Climb: Preface Basic Definitions and a Few Highlights Galton-Watson Trees General percolation on a connected graph The first-Moment method Quasi-independent Percolation The second Moment Method Electrical Networks Infinite Networks The Method of Random Paths Transience of Percolation Clusters Subperiodic Trees ..... |
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| 一般注記 | Part I, Bertoin, J.: Subordinators: Examples and Applications: Foreword.- Elements on subordinators.- Regenerative property.- Asymptotic behaviour of last passage times.- Rates of growth of local time.- Geometric properties of regenerative sets.- Burgers equation with Brownian initial velocity.- Random covering.- Lévy processes.- Occupation times of a linear Brownian motion.- Part II, Martinelli, F.: Lectures on Glauber Dynamics for Discrete Spin Models: Introduction.- Gibbs Measures of Lattice Spin Models.- The Glauber Dynamics.- One Phase Region.- Boundary Phase Transitions.- Phase Coexistence.- Glauber Dynamics for the Dilute Ising Model.- Part III, Peres, Yu.: Probability on Trees: An Introductory Climb: Preface.- Basic Definitions and a Few Highlights.- Galton-Watson Trees.- General percolation on a connected graph.- The first-Moment method.- Quasi-independent Percolation.- The second Moment Method.- Electrical Networks.- Infinite Networks.- The Method of Random Paths.- Transience of Percolation Clusters.- Subperiodic Trees.- The Random Walks RW (lambda) .- Capacity.-.Intersection-Equivalence.- Reconstruction for the Ising Model on a Tree,- Unpredictable Paths in Z and EIT in Z3.- Tree-Indexed Processes.- Recurrence for Tree-Indexed Markov Chains.- Dynamical Pecsolation.- Stochastic Domination Between Trees |
| 著者標目 | *Bertoin, Jean author Martinelli, Fabio author Peres, Yuval author Bernard, Pierre editor SpringerLink (Online service) |
| 件 名 | LCSH:Mathematics LCSH:Probabilities LCSH:Statistics FREE:Mathematics FREE:Probability Theory and Stochastic Processes FREE:Statistical Theory and Methods |
| 分 類 | DC23:519.2 |
| 巻冊次 | ISBN:9783540481157 
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| ISBN | 9783540481157 |
| URL | http://dx.doi.org/10.1007/b72002 |
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