Book Volume 2123 2014

Séminaire de Probabilités XLVI

Editors:

ISBN: 978-3-319-11969-4 (Print) 978-3-319-11970-0 (Online)

Table of contents (21 chapters)

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  1. Front Matter

    Pages i-viii

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    Chapter

    Pages 1-32

    Branching Random Walk in an Inhomogeneous Breeding Potential

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    Chapter

    Pages 33-59

    The Backbone Decomposition for Spatially Dependent Supercritical Superprocesses

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    Chapter

    Pages 61-70

    On Bochner-Kolmogorov Theorem

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    Chapter

    Pages 71-103

    Small Time Asymptotics for an Example of Strictly Hypoelliptic Heat Kernel

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    Chapter

    Pages 105-123

    Onsager-Machlup Functional for Uniformly Elliptic Time-Inhomogeneous Diffusion

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    Chapter

    Pages 125-193

    G-Brownian Motion as Rough Paths and Differential Equations Driven by G-Brownian Motion

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    Chapter

    Pages 195-205

    Flows Driven by Banach Space-Valued Rough Paths

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    Chapter

    Pages 207-230

    Some Properties of Path Measures

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    Chapter

    Pages 231-292

    Semi Log-Concave Markov Diffusions

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    Chapter

    Pages 293-315

    On Maximal Inequalities for Purely Discontinuous Martingales in Infinite Dimensions

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    Chapter

    Pages 317-331

    Admissible Trading Strategies Under Transaction Costs

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    Chapter

    Pages 333-343

    Potentials of Stable Processes

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    Chapter

    Pages 345-357

    Unimodality of Hitting Times for Stable Processes

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    Chapter

    Pages 359-375

    On the Law of a Triplet Associated with the Pseudo-Brownian Bridge

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    Chapter

    Pages 377-394

    Skew-Product Decomposition of Planar Brownian Motion and Complementability

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    Chapter

    Pages 395-400

    On the Exactness of the Lévy-Transformation

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    Chapter

    Pages 401-410

    Multi-Occupation Field Generates the Borel-Sigma-Field of Loops

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    Chapter

    Pages 411-459

    Ergodicity, Decisions, and Partial Information

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    Chapter

    Pages 461-472

    Invariance Principle for the Random Walk Conditioned to Have Few Zeros

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    Chapter

    Pages 473-479

    A Short Proof of Stein’s Universal Multiplier Theorem

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