International Conference in Representations of Algebras (ICRA XIX)

关于代数表示的研讨会和国际会议将于2020年7月21-31日在意大利的里雅斯特的国际理论物理中心举行。该奖项将为出席会议的美国青少年参与者提供支持。红十字国际委员会是这一主题的两年一次的重要会议，每隔一年在世界各国举行。2016年，ICRA首次在美国举行，激励了美国许多年轻研究人员将重点放在代数的表示理论及相关主题上。会议将由两部分组成：四天的研讨会和五天的会议。研讨会将有六名发言者，他们每人就该领域或相关领域的最新发展进行三次系列讲座。会议将分为18场50分钟的全体讲座，另外还有几场30分钟的平行讲座。预计参加人数为250人。该奖项将用于支持处于职业生涯早期的美国参与者的旅行和住宿。会议将讨论的主题包括箭图表示、Auslander-Reiten理论、同调性质、倾斜理论、稳定性条件和墙交叉、预射射代数、Hochschild上同调、表示理论中的几何方法、簇代数、张量范畴、交换代数中的同调猜想，以及数据分析的方法，如持久同调。有关ICRA的更多信息可以在https://wiki.math.ntnu.no/icra2020/start.This上找到，该奖项反映了国家科学基金会的法定使命，并通过使用基金会的智力优势和更广泛的影响审查标准进行评估，被认为值得支持。

The Workshop and International Conference on Representations of Algebras (ICRA XIX) will be held at the International Centre for Theoretical Physics in Trieste, Italy, on July 21-31, 2020. This award will provide support for junior US based participants attending the meeting. The ICRA is an important biennial meeting in this subject that takes place every other year in countries all over the world. In 2016, the ICRA was held for the first time ever in the United States of America and has inspired many young researchers in the US to focus on representation theory of algebras and related topics. The meeting will consist of two parts: a four day workshop, and a five day conference. The workshop will have six speakers who each give a series of three lectures on a recent development in the field or a related area. The conference will consist in eighteen fifty-minute plenary lectures, in addition to a number of thirty-minute lectures which will be held in parallel sessions. The expected number of participants is two-hundred and fifty. The award will be used to support travel and lodging of US-based participants who are at an early stage of their career. Topics to be covered at the conference include quiver representations, Auslander-Reiten theory, homological properties, tilting theory, stability conditions and wall crossing, preprojective algebras, Hochschild cohomology, geometric methods in representation theory, cluster algebras, tensor categories, homological conjectures in commutative algebra, as well as methods from data analysis such as persistent homology. More information about the ICRA can be found at https://wiki.math.ntnu.no/icra2020/start.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.