Conference: GAeL 2023 (Geometrie Algebrique en Liberte)

该基金将为参加将于2023年7月3日至7月7日在英国沃里克举行的国际代数几何会议（GAeL）的参与者提供部分资金。GAeL是代数几何领域的年度会议，专注于促进年轻研究人员在该领域的职业发展，它在组织中几乎完全由年轻研究人员管理的主要会议中是独一无二的。今年是GAeL大会举办的第30届。GAeL一直在欧洲国家举办，资助传统上集中在来自欧洲机构的参与者身上。然而，这次会议提供的专业发展机会对美国的与会者来说也很有吸引力，而且这笔资助将用于使美国机构的初级研究人员能够参加这次会议。GaEL XXX将汇集许多代数几何领域的顶尖专家，为初级数学家提供学习重大新发展的绝佳机会。会议包括3位资深演讲者，每位演讲者提供4小时的迷你课程，并为初级参与者提供一系列机会（简短的演讲和海报会议），让他们在国际观众面前展示自己的研究。迷你课程是一个学习前沿成果和技术的机会，它们涵盖了代数几何的3个不同领域：Mori梦想空间和颤抖GIT；曲线研究中的专业化技术；和川俣日志终端奇点。对于进入代数几何的初级数学家来说，这次会议是一个很好的职业机会，因为在海报会议和各种社会活动中，前沿研究的博览会和新的专业联系经常被建立起来。进一步的信息可以在会议网站上找到：https://sites.google.com/view/gaelxxx/home?authuser=0This该奖项反映了美国国家科学基金会的法定使命，并通过基金会的智力价值和更广泛的影响审查标准进行评估，认为值得支持。

This grant will provide partial funding for participants in the international algebraic geometry conference Géométrie Algébrique en Liberté (GAeL) taking place from July 3 - July 7, 2023 in Warwick (UK). GAeL is an annual conference in algebraic geometry focused on promoting the careers of young researchers in the field, and it is unique among major conferences in the organization is nearly entirely managed by junior researchers. This will be the 30th year of the GAeL conference. GAeL has always been held in a European country, and funding is traditionally focused on participants coming from European based institutions. However, the professional development opportunities offered by the conference are compelling for US-based participants as well, and funding from this grant will be used to enable junior researchers at US institutions to participate in the conference.GaEL XXX will bring together many leading experts on range of topics within Algebraic Geometry, providing an excellent opportunity for junior mathematicians to learn about major new developments.The conference includes 3 senior speakers each giving 4 hour mini-courses, as well as a range of opportunities (short talks and poster sessions) for junior participants to present their own research in front of an international audience. The mini-courses are an opportunity to learn about cutting edge results and techniques, and they cover 3 distinct areas of algebraic geometry: Mori Dream Spaces and quiver GIT; Specialization techniques in the study of curves; and Kawamata log terminal singularities. This conference is an excellent career opportunity for junior mathematicians entering algebraic geometry, due to the exposition on cutting-edge research and the new professional connections that are often made at the poster session and various social events. Further information can be found at the conference website: https://sites.google.com/view/gaelxxx/home?authuser=0This 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.