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Foundations of Modern Probability

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Preface to the Second Edition
Preface to the First Edition
Measure Theory - Basic Notionsp. 1
Measure Theory - Key Resultsp. 23
Processes, Distributions, and Independencep. 45
Random Sequences, Series, and Averagesp. 62
Characteristic Functions and Classical Limit Theoremsp. 83
Conditioning and Disintegrationp. 103
Martingales and Optional Timesp. 119
Markov Processes and Discrete-Time Chainsp. 140
Random Walks and Renewal Theoryp. 159
Stationary Processes and Ergodic Theoryp. 178
Special Notions of Symmetry and Invariancep. 202
Poisson and Pure Jump-Type Markov Processesp. 224
Gaussian Processes and Brownian Motionp. 249
Skorohod Embedding and Invariance Principlesp. 270
Independent Increments and Infinite Divisibilityp. 285
Convergence of Random Processes, Measures, and Setsp. 307
Stochastic Integrals and Quadratic Variationp. 329
Continuous Martingales and Brownian Motionp. 350
Feller Processes and Semigroupsp. 367
Ergodic Properties of Markov Processesp. 390
Stochastic Differential Equations and Martingale Problemsp. 412
Local Time, Excursions, and Additive Functionalsp. 428
One-dimensional SDEs and Diffusionsp. 450
Connections with PDEs and Potential Theoryp. 470
Predictability, Compensation, and Excessive Functionsp. 490
Semimartingales and General Stochastic Integrationp. 515
Large Deviationsp. 537
Advanced Measure Theoryp. 561
Some Special Spacesp. 562
Historical and Bibliographical Notesp. 569
Bibliographyp. 596
Symbol Indexp. 621
Author Indexp. 623
Subject Indexp. 629
Table of Contents provided by Blackwell. All Rights Reserved.

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