Conference: Algebraic Combinatorics Virtual Expedition

代数组合虚拟探险（AlCoVE）是一个为期两天的数学家年度在线会议，旨在研究代数和组合之间的相互作用及其在其他数学和科学领域的应用。AlCoVE会议系列将代数和组合学社区聚集在虚拟环境中。这些会议旨在尽可能多地重现面对面会议的好处，包括通过虚拟社交活动进行指导和建立网络的好处。AlCoVE致力于成为一个包容性的全球会议，促进这一领域的合作和进步，同时增加数学会议的可及性并帮助减少碳足迹。该奖项支持2022年、2023年和2024年的系列会议。AlCoVE 2022将于2022年6月6日至7日举行，重点介绍代数组合学及其应用的广泛主题。这些主题包括枚举、格和偏序集、生成函数和q系列、对称函数理论、计算和枚举代数几何、多面体和Ehrhart理论、动态代数组合、组合优化和拓扑组合。还有一个海报会议，供年轻的研究人员分享他们的工作，以及动态的社会活动，以促进网络和合作。2022年版的网站是：http://www.math.uwaterloo.ca/~opecheni/alcove.htmThis该奖项反映了美国国家科学基金会的法定使命，并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，被认为值得支持。

The Algebraic Combinatorics Virtual Expedition (AlCoVE) is an annual two-day online conference for mathematicians studying the interplay between algebra and combinatorics and their applications to other areas of mathematics and science. The AlCoVE conference series brings together the algebra and combinatorics communities in a virtual setting. The conferences aim to re-create as many of the beneficial aspects of in-person conferences as possible, including mentoring and networking benefits through virtual social events. AlCoVE strives to be an inclusive, global conference that promotes collaboration and progress in this field, while simultaneously increasing accessibility and helping to reduce the carbon footprint of mathematics conferences. This award supports the conference series in 2022, 2023, and 2024.AlCoVE 2022, held on June 6-7, 2022, features presentations on a wide array of topics in algebraic combinatorics and its applications. These topics include enumeration, lattices and posets, generating functions and q-series, symmetric function theory, computational and enumerative algebraic geometry, polytopes and Ehrhart theory, dynamical algebraic combinatorics, combinatorial optimization, and topological combinatorics. There is a poster session for younger researchers to share their work as well, together with dynamic social events to foster networking and collaboration. The website for the 2022 edition is: http://www.math.uwaterloo.ca/~opecheni/alcove.htmThis 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.