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Analysis and Stochastics of Growth Processes and Interface Models

Analysis and Stochastics of Growth Processes and Interface Models

Analysis and Stochastics of Growth Processes and Interface Models Hardback - 2008

by Moerters, Peter

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Description

ISBN: 9780199239252

Oxford University Press, 19 October 2008

Hardback, 348 pages 

This book is a collection of topical survey articles by leading researchers in the fields of applied analysis and probability theory, working on the mathematical description of growth phenomena. Particular emphasis is on the interplay of the two fields, with articles by analysts being accessible for researchers in probability, and vice versa. Mathematical methods discussed in the book comprise large deviation theory, lace expansion, harmonic multi-scale techniques

and homogenisation of partial differential equations. Models based on the physics of individual particles are discussed alongside models based on the continuum description of large collections of particles, and the mathematical theories are used to describe physical phenomena such as droplet

formation, Bose-Einstein condensation, Anderson localization, Ostwald ripening, or the formation of the early universe. The combination of articles from the two fields of analysis and probability is highly unusual and makes this book an important resource for researchers working in all areas close to the interface of these fields.

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Details

  • Title Analysis and Stochastics of Growth Processes and Interface Models
  • Author Moerters, Peter
  • Binding Hardback
  • Edition 1St
  • Pages 348
  • Volumes 1
  • Language ENG
  • Publisher OUP Oxford, Oxford
  • Publication date 2008-10-19
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index, Maps
  • Bookseller's Inventory # 9780199239252
  • ISBN 9780199239252 / 0199239258
  • Weight 1.4 lbs (0.64 kg)
  • Dimensions 9.3 x 6.1 x 0.9 in (23.62 x 15.49 x 2.29 cm)
  • Category Mathematics
  • Library of Congress subjects Numerical analysis, Growth - Mathematical models
  • Library of Congress Catalogue Number 2008275652
  • Dewey Decimal Code 519.23
  • Quantity available 1

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From the publisher

This is a collection of topical survey articles by researchers in the fields of applied analysis and probability theory, working on the mathematical description of growth phenomena. Particular emphasis is given to the interplay of the usually separate fields of applied analysis and probability theory.

About the author

Peter Mrters is a professor of probability at the University of Bath. Receiving his PhD from the University of London in the area of geometric measure theory, his current interests focus on Bronwnian motion and random walk, stohastic processes in random environments, large deviation theory and, more recently random networks.
Roger Moser is a lecturer of mathematics at the University of Bath. He received his PhD from the Eidgenssische Technische Hochschule Zurich in the area of geometric analysis. Further current research interests include the theory of partial differential equations, the calculus of variations, geometric measure theory, and applications if mathematical phsyics.

Mathew Penrose is a professor of Probability at the University of Bath. His current research interests are mainly in stohastic geometry and interacting particle systems. His monograph "Random Geometric Graphs" was published by Oxford University Press in 2003. He obtained his PhD in stohastic analysis from the University of Edinburgh.

Hartmut Schwetlick is a lecturer of mathematics at the University of Bath. After receiving his PhD from the University of Tubingen in the field of nonlinear transport equations, he worked on partial differential equations and their applications at ETH Zurich and the Max Planck Institute for Mathematics in the Sciences, Leipzig. His research interests include analysis of PDE, variational methods in geometric analysis, and nonlinear elasticity.

Johannes Zimmer is currently a lecturer of applied mathematics at the University of Bath. Prior to that, he was head of an Emmy Noether group at the Max Planck Institute for Mathematics in the Sciences, Leipzig. He obtained his doctorate from the Technische universitat Munchen. Research interests include the analysis of lattice dynamical systems, and PDEs, continuum mechanics, and phase transitions.

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