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Titlebook: Lectures on Random Interfaces; Tadahisa Funaki Book 2016 The Author(s) 2016 Scaling limits for pinned interface model.Dynamic Young diagra

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书目名称Lectures on Random Interfaces
编辑Tadahisa Funaki
视频video
概述Shows that the microscopic point of view is useful in choosing a real minimizer of a variational problem that determines an interface shape.Is the first book to discuss the stochastic extension of the
丛书名称SpringerBriefs in Probability and Mathematical Statistics
图书封面Titlebook: Lectures on Random Interfaces;  Tadahisa Funaki Book 2016 The Author(s) 2016 Scaling limits for pinned interface model.Dynamic Young diagra
描述Interfaces are created to separate two distinct phases in a situation in which phase coexistence occurs. This book discusses randomly fluctuating interfaces in several different settings and from several points of view: discrete/continuum, microscopic/macroscopic, and static/dynamic theories. The following four topics in particular are dealt with in the book..Assuming that the interface is represented as a height function measured from a fixed-reference discretized hyperplane, the system is governed by the Hamiltonian of gradient of the height functions. This is a kind of effective interface model called ∇φ-interface model. The scaling limits are studied for Gaussian (or non-Gaussian) random fields with a pinning effect under a situation in which the rate functional of the corresponding large deviation principle has non-unique minimizers..Young diagrams determine decreasing interfaces, and their dynamics are introduced. The large-scale behavior of such dynamicsis studied from the points of view of the hydrodynamic limit and non-equilibrium fluctuation theory. Vershik curves are derived in that limit..A sharp interface limit for the Allen–Cahn equation, that is, a reaction–diffusion
出版日期Book 2016
关键词Scaling limits for pinned interface model; Dynamic Young diagrams; Introduction to stochastic partial
版次1
doihttps://doi.org/10.1007/978-981-10-0849-8
isbn_softcover978-981-10-0848-1
isbn_ebook978-981-10-0849-8Series ISSN 2365-4333 Series E-ISSN 2365-4341
issn_series 2365-4333
copyrightThe Author(s) 2016
The information of publication is updating

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the options for how to deal with it.Covers asteroids, comets.‘Incoming Asteroid!’ is based on a project within ASTRA (the Association in Scotland to Research into Astronautics) to provide scientific answers to the question – what would we do if we knew there was going to be an asteroid impact in ten
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