Conference: 2024 19th Annual Graduate Students Combinatorics Conference

第19届研究生组合学年会(GSCC)将于2024年3月15日至17日在宾夕法尼亚州匹兹堡的卡内基梅隆大学举行。GSCC是由研究生组织的，包括许多组合学的子领域，包括代数、拓扑学、加法和概率组合学。GSCC的目标是为研究生提供一个友好的环境，让他们展示自己的研究成果，了解他人的研究，并与各自领域的其他学生见面和合作。卡内基梅隆大学以其在组合数学方面的实力和组合数学在计算机科学中的应用而闻名。通过一次研究生会议，希望为这一蓬勃发展的学科的下一代研究人员提供支持和鼓励，因为这样做的目的是使它能够为更广泛的学生所接受和包容。GSCC的主要特点是邀请研究生与会者就他们的研究发表25分钟的演讲，演讲将以平行的形式进行。将有四位全体演讲者，他们都是组合学不同子领域的杰出教授：简·普高(滑铁卢)、托马斯·林(密歇根大学)、伊戈尔·派克(加州大学洛杉矶分校)和迈克尔·杨(卡内基梅隆大学)。会议注册(免费)将在1月份开放，差旅支持申请也将开放。有关GSCC的更多信息，请访问sites.google.com/view/GSCC2024。该奖项反映了NSF的法定使命，并通过使用基金会的智力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 19th Annual Graduate Student Combinatorics Conference (GSCC) will be held from March 15-17, 2024, at Carnegie Mellon University in Pittsburgh, PA. The GSCC is organized by and for graduate students, and includes many subfields of combinatorics, including algebraic, topological, additive, and probabilistic combinatorics. The goal of GSCC is to provide a welcoming environment for graduate students to present their research, learn about the research of others, and meet and collaborate with other students in their field. Carnegie Mellon is well-known for its strength in combinatorics and the applications of combinatorics to computer science. Through a conference for graduate students, the hope is to provide support and encouragement to the next generation of researchers in this thriving subject, as such the aim is to make it accessible and inclusive to a broad spectrum of students. The main feature of the GSCC is that graduate student attendees are invited to present 25-minute talks on their research, which will run in parallel sessions. There will be four plenary speakers, who are all distinguished professors within different subfields of combinatorics: Jane Pu Gao (Waterloo), Thomas Lam (Michigan), Igor Pak (UCLA), and Michael Young (Carnegie Mellon). Conference registration (free) will open by January, as will applications for travel support. More information for the GSCC is available at sites.google.com/view/GSCC2024.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.