South Eastern Analysis Meeting, SEAM 27

该奖项提供支持，以支付参与者在东南分析会议（SEAM）在佛罗里达，2011年3月17日至3月19日的大学校园第27版的费用。SEAM会议汇集了经验丰富和初级研究人员，包括研究生和博士后，讨论算子理论和函数理论及相关学科的最新工作和进展，包括它们的应用和与其他数学领域的联系，如算子代数，工程系统和散射理论，控制理论，几个复变量，半代数几何和优化。本次会议的目的是传播和交流最新的思想和发展的充满活力和活跃的领域的运营商理论和功能理论和相关学科，同时鼓励参与和专业发展的初级成员的运营商理论社区和成员的群体代表不足的数学。该计划包括高级和初级领导人的全体会议和20分钟的贡献会谈。贡献的演讲是SEAM的标志，许多是由年轻的数学家给出的。根据SEAM的传统，优先资助和演讲机会将给予研究生和其他年轻研究人员以及数学代表性不足的团体成员。该项目的预期影响是专业发展和将不同的研究人员群体纳入分析界。在科学上，函数论和算子论及其相关学科和数学及其客户学科的应用领域有可能取得进展。

This award provides support to defray expenses of participants in the 27th edition of the South Eastern Analysis Meeting (SEAM) on the campus of the University of Florida, March 17 through March 19, 2011. The SEAM conferences bring together both experienced and junior researchers, including graduate students, and postdocs to discuss recent work and advances in operator theory and function theory and related subjects, including their applications and connections to other areas of mathematics such as operator algebras, engineering systems and scattering theory, control theory, several complex variables, semi-algebraic geometry, and optimization. The purpose of this meeting is to disseminate and exchange the latest ideas and developments in the vibrant and active areas of operator theory and function theory and related subjects while encouraging the participation and professional development of both junior members of the operator theory community and members of groups underrepresented in mathematics. The program consists of plenary talks by leaders both senior and junior and twenty minute contributed talks. The contributed talks are hallmark of SEAM and many are given by younger mathematicians.In accordance with SEAM tradition, priority for funding and speaking opportunities will be given to graduate students and other young researchers as well as members of groups underrepresented in mathematics. The professional development and integration of a diverse group of researchers into the analysis community are anticipated impacts of the project. Scientifically, there is potential for advances in function theory and operator theory and their related disciplines and areas of application in mathematics and its client disciplines.