Applied Inverse Problems 2013 Conference

应用反问题2013年会议

• 批准号: 1310868
• 负责人: Gunther Uhlmann
• 金额: $ 3万
• 依托单位: University of Washington
• 依托单位国家: 美国
• 项目类别: Standard Grant
• 财政年份: 2013
• 资助国家: 美国
• 起止时间: 2013-05-15 至 2014-04-30
• 项目状态: 已结题
• 来源: https://www.nsf.gov/awardsearch/showAward?AWD_ID=1310868&HistoricalAwards=false
• 关键词: Applied; Inverse; Problems; 2013; Conference

Applied Inverse Problems 2013 (AIP 2013) Conference, Daejeon, Korea, July 1-5, 2013. The series of AIP Conferences aim to provide a primary international forum for academic and industrial researchers working on all aspects of Inverse Problems (IP). IP are problems where causes for a desired or an observed effect are to be determined. They lie at the heart of scientific inquiry and technological development. The enormous increase in computing power and the development of powerful algorithms has made it possible to apply the techniques of IP to real-world problems of growing complexity. Applications include a number of medical as well as other imaging techniques, location of oil and mineral deposits in the earth's substructure, creation of astrophysical images from telescope data, finding cracks and interfaces within materials, shape optimization, model identification in growth processes and modelling in the life sciences. This is the first time that these series of conferences will be held in Asia. One aim of the conference is to bring together investigators working on different aspects of these fields and to encourage interaction between mathematicians and practitioners of inverse problems. Another goal is to foster international cooperation between scientists working on inverse problems throughout the world.The series of AIP Conferences aim to provide a primary international forum for academic and industrial researchers working on all aspects of inverse problems (IP), such as mathematical modelling, analytic and geometric methods, computational approaches, numerical algorithms etc. This series of conferences started in Montecatini, Italy in 2001 and has been held every two years since in Europe and North America: Lake Arrowhead, California, in 2003, Cirecester, UK, in 2005, Vancouver, Canada, in 2007, Vienna, Austria, in 2009 and College Station, Texas, in 2011. This is the first time that the AIP conference will be held in Asia. The series of conferences have turned to be the most recognized in the field of IP with more than 300 participants in 2007, 2009 and 2011 and we expect the same in 2013. Since 2007 they are organized by the Inverse Problem International Association (IPIA). The invited speakers and the minisymposia of AIP 2013 will cover a broad spectrum of the applications of inverse problems, focusing on recent developments in medical imaging, determination of defects in materials, homogeneization and inverse problems, geometric inverse problems, remote sensing, industrial applications, numerical and regularization methods in inverse problems, and also, invisibility and cloaking. One aim of the conference is to bring together investigators working on different aspects of these fields and to encourage interaction between mathematicians and practitioners of inverse problems. Another goal is to foster international cooperation between scientists working on inverse problems throughout the world.

应用反问题2013（AIP 2013）会议，大田，韩国，2013年7月1日至5日。AIP系列会议旨在为从事反问题（IP）各个方面工作的学术和工业研究人员提供一个主要的国际论坛。IP是指需要确定预期或观察到的效应的原因的问题。它们是科学探索和技术发展的核心。计算能力的巨大增长和强大算法的发展使得将IP技术应用于日益复杂的现实问题成为可能。应用包括一些医疗以及其他成像技术，在地球的子结构中的石油和矿物沉积的位置，从望远镜数据创建天体物理图像，寻找材料中的裂缝和界面，形状优化，生长过程中的模型识别和生命科学中的建模。这是该系列会议首次在亚洲举行。会议的一个目的是汇集研究人员在这些领域的不同方面的工作，并鼓励数学家和从业人员之间的互动反问题。另一个目标是促进世界各地从事反问题研究的科学家之间的国际合作。AIP系列会议旨在为从事反问题（IP）各个方面的学术和工业研究人员提供一个主要的国际论坛，如数学建模，分析和几何方法，计算方法，数值算法等。自2001年在意大利举办以来，每两年在欧洲和北美举办一次：2003年在加州的箭头湖，2005年在英国的Cirecester，2007年在加拿大的温哥华，2009年在奥地利的维也纳，2011年在得克萨斯州的学院站。这是AIP大会首次在亚洲举行。该系列会议已成为知识产权领域最受认可的会议，2007年、2009年和2011年有300多人参加，我们预计2013年也会如此。自2007年以来，他们是由反问题国际协会（IPIA）组织的。AIP 2013的特邀演讲者和minisymopsia将涵盖反问题的广泛应用，重点关注医学成像的最新发展，材料缺陷的确定，反问题和反问题，几何反问题，遥感，工业应用，反问题中的数值和正则化方法，以及隐形和隐形。会议的一个目的是汇集研究人员在这些领域的不同方面的工作，并鼓励数学家和从业人员之间的互动反问题。另一个目标是促进全世界从事反问题研究的科学家之间的国际合作。