Contact us on (02) 8445 2300
For all customer service and order enquiries

Woodslane Online Catalogues

9781470473181 Academic Inspection Copy

Construction of a Non-Gaussian and Rotation-Invariant $\Phi ^4$-Measureand Associated Flow on $\mathbb {R}^3$ Through Stochastic Quantization

Description
Author
Biography
Table of
Contents
Google
Preview
The Memoirs of the AMS is devoted to the publication of new research in all areas of pure and applied mathematics. The Memoirs is designed particularly to publish long papers of groups of cognate papers in book form, and is under the supervision of the Editorial Committee of the AMS journal Transactions of the American Mathematical Society. All papers are peer-reviewed.
Sergio Albeverio, University of Bonn, Germany, and Seiichiro Kusuoka, Kyoto University, Japan
Chapters 1. Introduction 2. Weighted Besov spaces, paraproducts and estimates of functions 3. Infinite-dimensional Ornstein-Uhlenbeck process 4. Approximation equations and their transformation 5. Bounds for the behaviour of $X^{M,N,(2)}$ in $N$ 6. Tightness of the laws of $\{ X^{M,N}\}$ 7. Properties of the constructed $\Phi ^4_3$-measure A. A sufficient condition for integrability
Google Preview content