Texas Analysis and Mathematical Physics Symposium

2013年TeXAMP研讨会在2013年秋季学期在莱斯大学举行，主题集中在动力系统，谱理论和PDE的交叉领域。会议网址是http://www.math.utexas.edu/users/tc/TeXAMP/TeXAMP-2013.html。初步同意参加的发言者有：乔瓦尼·福尔尼（马里兰州大学）、鲁珀特·弗兰克（加州理工学院）、沃伊坎·雅克希奇（麦吉尔大学）、斯维特拉娜·吉托米尔斯卡娅（加州大学欧文分校）、罗恩·基利普（加州大学洛杉矶分校）、亚历山大·基谢列夫（威斯康星州大学）、阿列克谢·波尔托拉茨基（得克萨斯农工大学）、伊斯雷尔·迈克尔·西格尔（多伦多大学）。此外，将有一个海报会议，为研究生传播他们的研究成果。这将为研究生提供一个机会，从其他部门的高级教师获得反馈。我们坚信，TeXAMP所带来的交流活动将为年轻的研究人员提供宝贵的经验。德克萨斯分析与数学物理研讨会（TeXAMP）是一个区域性的周末会议，每年举行一次，由莱斯大学和德克萨斯大学奥斯汀分校轮流主办。预计约50人参加（包括25名非本地研究生）。该研讨会汇集了来自德克萨斯州和邻近各州的许多高级数学家，否则他们可能没有机会全年一起讨论数学。我们对研究生和最近的博士生的进步非常感兴趣;这是这项拨款建议的重点。

The 2013 TeXAMP Symposium takes place at Rice University during the Fall 2013 semester, with a thematic focus on the intersecting area of dynamical systems, spectral theory, and PDE's. The website of the meeting is http://www.math.utexas.edu/users/tc/TeXAMP/TeXAMP-2013.html. Speakers who have tentatively agreed to participate are: Giovanni Forni (University of Maryland), Rupert Frank (Caltech), Vojkan Jaksic (McGill University), Svetlana Jitomirskaya (UC Irvine), Rowan Killip (UCLA), Alexander Kiselev (University of Wisconsin), Alexei Poltoratski (Texas A&M University), Israel Michael Sigal (University of Toronto). Moreover, there will be a poster session for graduate students to disseminate their research findings. This will provide graduate students with an opportunity to obtain feedback from senior faculty from other departments. We strongly believe that the networking activities made possible by TeXAMP will prove to be a valuable experience for young researchers.The Texas Analysis and Mathematical Physics Symposium (TeXAMP) is a regional weekend meeting held annually, hosted in turn by Rice University, and the University of Texas at Austin. It is intended for the participation of around 50 people (including 25 non-local graduate students). The workshop brings together many senior mathematicians from Texas and neighboring states, who may not otherwise have a chance to discuss mathematics together throughout the year. We take great interest in the advancement of graduate students and recent Ph.D.s.; they are a main focus of this funding proposal.