Conference on Equivariant and Motivic Homotopy Theory

该奖项支持参加2015年5月30日至31日在俄勒冈州波特兰市里德学院举行的“等变与动机同伦理论”会议。本次会议将汇聚对等变和基元同伦理论感兴趣的顶尖研究人员、博士后和研究生，在为期两天的研究会议上分享这些领域的最新进展和未来研究的想法。会议将集中讨论等变和基序同伦理论之间的相互作用。每个领域都在最近成功地解决了一些长期存在的问题，包括科尔瓦尔不变量一问题和米尔纳和布洛赫-加藤猜想。它们仍然与拓扑Hochschild同调、代数余边、色同伦理论和代数K-理论等广泛主题的研究有关，这两个主题都是充满活力的研究领域。会议将通过学科专家的八次系列演讲和多个论坛来促进研究进展。与会者可以在这些论坛上就(广义)无限循环空间机、稳定同伦范畴的Picard群以及稳定动机和等变同伦群的计算等主题进行交流和合作。有关更多信息，请访问会议网站pagehttp://people.reed.edu/~ormsbyk/eqmotconf2015/

This award supports participation in the conference "Equivariant and Motivic Homotopy Theory" held at Reed College, in Portland, Oregon on May 30-31, 2015. This meeting will bring together leading researchers, postdoctoral associates, and graduate students interested in equivariant and motivic homotopy theory to share recent progress and ideas for future research in these fields during a two-day research conference.The conference will focus on the interplay between equivariant and motivic homotopy theory. Each field has enjoyed recent success in resolving a number of longstanding problems, including the Kervaire invariant one problem and the Milnor and Bloch-Kato conjectures. They remain relevant to the study of such wide-ranging topics as topological Hochschild homology, algebraic cobordism, chromatic homotopy theory, and algebraic K-theory, and both topics are vibrant fields of research. The conference will catalyze research progress through a series of eight talks by disciplinary experts and multiple forums in which participants can communicate and collaborate on topics such as (generalized) infinite loop space machines, Picard groups of stable homotopy categories, and computations of stable motivic and equivariant homotopy groups.More information can be found on the conference web pagehttp://people.reed.edu/~ormsbyk/eqmotconf2015/