INTERNATIONAL CONFERENCE ON NEVANLINNA THEORY and COMPLEX GEOMETRY

该奖项将提供支持，以支付参加者的费用，参加2012年3月14日至18日在圣母大学举行的Nevanlinna理论和复杂几何会议。会议将围绕Nevanlinna理论和复杂的双曲几何。巴黎圣母院一直是这些地区的发电厂。近年来，复双曲几何和Nevanlinna理论的研究取得了许多重要进展，其中包括几个重大突破。本次会议的目的是聚集代数或复几何领域的专家，特别是复双曲几何和Nevanlinna理论，报告和了解最近令人兴奋的发现和技术，特别努力邀请年轻研究人员，研究生和女数学家参加并在会议期间发表演讲。我们希望这次会议将对该领域的年轻研究人员和研究生产生积极影响。组织委员会成员计划担任拟议会议特别会议记录卷的编辑。每份提交的论文将被仔细审阅，以确保提交是适当的，是高质量的。预计许多出版商将有兴趣印刷这样一卷。会议将提供一个交流的平台，探讨与这一主题相关的各个领域的进一步合作，进一步阐述新的想法，并向新一代数学家介绍这一领域的快速发展。与会者的地域多样性应有助于迅速传播本次会议报告的新的科学发展。有关会议的详细信息，发言者名单，参与者和科学计划可以在http：//www.example.com上找到www.nd.edu/~conf/complex_geometry2012/

This award will provide support to defray expenses of participants to attend a conference on Nevanlinna Theory and Complex Geometry during March 14-18, 2012 at the University of Notre Dame. The conference will center around Nevanlinna theory and complex hyperbolic geometry. Notre Dame has been a power house in these areas. In recent years, there has been much important progress, including several major breakthroughs, in the study of complex hyperbolic geometry and Nevanlinna theory. The purpose of this conference is to gather experts in the field of algebraic or complex geometry, especially complex hyperbolic geometry and Nevanlinna theory, to report and understand the recent exciting discoveries and techniques.Special efforts will be made to invite young researchers, graduate students and women mathematicians to participate and to give talks during the conference. We expect that this conference will have a positive impact on young researchers and graduate students in the field. The members of the organizing committee are planning to act as editors of a special proceedings volume for the proposed conference. Each submitted paper will be carefully refereed to ensure the submission is appropriate and is of high quality. It is expected that many publishers will be interested in printing such a volume. The conference will provide a platform of communication, to explore further collaboration on the diverse areas related to this subject, to further expound on new ideas and to introduce the rapid developments in this area to a new generation of mathematicians. The geographic diversity of the participants should contribute to the fast dissemination of new scientific developments reported in this conference. Details about the conference, list of speakers, participants, and scientific program can be found athttp://www.nd.edu/~conf/complex_geometry2012/