“加州大学洛杉矶分校- ipam - nsf薄膜和流体界面研讨会”社论

A. Bertozzi
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引用次数: 1

摘要

本刊中发表的论文是2006年1月30日至2月2日在洛杉矶加利福尼亚大学纯粹与应用数学研究所举行的“薄膜和流体界面”研讨会的参与者所作的论文。研讨会由Andrea L. Bertozzi、Robert Behringer、Michael Shearer、Dejan Slepcev和Tom Witelski组织。研讨会的目的是汇集一个国际研究小组,研究与薄膜和流体界面有关的实验、分析和计算问题。研讨会介绍了该领域的最新研究进展,包括移动接触线,固体-液体-蒸汽界面和表面张力效应。本次研讨会的资金是由美国国家科学基金会通过数学科学重点研究小组拨款提供的。来自六个国家的发言者出席了讲习班:法国、德国、以色列、意大利、联合王国和美国。总共有五十多人参加了为期四天的研讨会。本期包含六篇论文,阐述了研讨会中许多感兴趣的主题。所有的论文都是由研讨会上的演讲者及其合作者贡献的研究文章。在这里,我们总结了这些论文与当前文献的联系。作品包括新的实验结果(两篇论文),数学模型,渐近,数值模拟和分析的混合。通常,
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Editorial to “UCLA-IPAM-NSF workshop on thin films and fluid interfaces”
The papers presented in this issue are selected contributions from participants of a workshop on “thin films and fluid interfaces” held at the Institute for Pure and Applied Mathematics at the University of California, Los Angeles, January 30–February 2, 2006. The workshop was organized by Andrea L. Bertozzi, Robert Behringer, Michael Shearer, Dejan Slepcev, and Tom Witelski. The purpose of the workshop was to bring together an international group of researchers working on experimental, analytical, and computational problems related to thin films and fluid interfaces. The workshop featured current research progress in this area including moving contact lines, solid-liquid-vapor interfaces, and surface tension effects. Funding for this workshop was made possible by the National Science Foundation through a Focused Research Group grant in the Mathematical Sciences. The workshop was attended by speakers from six countries: France, Germany, Israel, Italy, the United Kingdom, and the United States. Over fifty people in total participated during the four days of the workshop. This issue contains six papers illustratingmany of the topics of interest from the workshop. All papers are research articles contributed by speakers at the workshop, and their collaborators. Here we summarize the papers in regards to their connection to the current literature. The works include a blend of new experimental results (two papers) mathematical models, asymptotics, numerical simulations, and analysis. Typically, the
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