Homological Methods and Tilting Theory of Finite Dimensional Algebras

会议"同调方法和有限维代数的倾斜理论"将于2019年8月16日至19日在爱荷华州大学举行。会议将是一个主要事件的研究人员在该领域的表示理论的有限维代数，特别侧重于同调方法。同调和范畴方法，包括倾斜理论，对有限维代数的表示理论产生了巨大的影响，该领域的许多主要结构都具有同调的味道。会议将包括专家关于最新进展和开放问题新方法的演讲，以及早期职业研究人员关于他们研究的演讲。会议将汇集代表性理论和相关领域的专家，以及早期职业数学家，特别是博士后和研究生。会议的一个目标是向与会者介绍倾斜理论和分类方法的最新方向，以及同调构造的新思想和进展，通过高级数学家的临时演讲，研究生将可以访问。会议将提供一个充满活力的氛围，鼓励该领域的领导者与早期职业数学家和博士生之间的互动，时间表将为讨论和建立新的合作提供充足的时间。会议的详细信息可在网站www.example.com上查阅，该奖项反映了NSF的法定使命，并被认为值得通过使用基金会的知识价值和更广泛的影响审查标准进行评估来支持。

The conference "Homological Methods and Tilting Theory of Finite Dimensional Algebras" will be held at The University of Iowa on August 16-19, 2019. The meeting will be a main event for researchers in the field of representation theory of finite dimensional algebras, with special focus on homological methods. Homological and categorical methods, including tilting theory, have had a great impact on representation theory of finite dimensional algebras and many of the main conjectures of the field have a homological flavor. The conference will include both talks by experts on recent progress and new approaches to open questions, and talks by early-career researchers about their research. The meeting will bring together experts in representation theory and related fields, as well as early-career mathematicians, especially postdocs and graduate students. One goal of the meeting is to introduce participants to the latest directions in tilting theory and categorical methods, as well as new ideas and progress on homological conjectures, via expository talks by senior mathematicians that will be accessible to graduate students. The conference will provide a dynamic atmosphere encouraging interactions between leaders in the field and early-career mathematicians and PhD students, and the schedule will provide ample time for discussions and forging new collaborations. Details of the conference are available at the website http://homepage.divms.uiowa.edu/~miovanov/Homological-Methods.html.This award reflects NSF's statutory mission and has been deemed worthy of support through evaluation using the Foundation's intellectual merit and broader impacts review criteria.