REU Site: Summer Undergraduate Math Research at Yale

耶鲁大学暑期本科生数学研究 (SUMRY) 是一个为期九周的暑期项目，由耶鲁大学数学系主办，其主要目标是让多元化的本科生群体参与原创数学研究。我们希望通过在培训的早期阶段为女性和代表性不足的学生提供机会，建立数学界的多样性。强调数学交流的能力，小组每周进行一次演讲，整个夏天从导师和同学那里获得建设性的反馈，最终在地区和国家本科生研究会议上进行演讲。我们每周举办一次座谈会（学习）研讨会，导师和访问研究人员就他们自己的研究进行易于理解的演讲。有许多专业发展活动、研究生院入学活动和小组讨论以及数学演示和写作研讨会。学生撰写期末论文，并将结果提交学术出版。耶鲁大学是一个充满活力的国际研究中心，学生在暑假期间可以完全融入耶鲁大学的研究社区。每年夏天，24 名本科生都会参与六个项目之一，每个项目都由一名教师导师指导。导师们从自己的研究领域中选择一个问题，其中包括：微分几何、图论、齐次动力学、度量数论和动力学、群和对称性、组合学、双曲流形、数据恢复、图像处理和拓扑数据分析。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。

Summer Undergraduate Math Research at Yale (SUMRY) is a nine-week summer program hosted by the Mathematics Department at Yale University with the primary goal of engaging a diverse group of undergraduate students in original mathematics research. We hope to build the diversity of the mathematics community by providing opportunities for women and underrepresented students at this early stage in their training. The ability to communicate mathematics is emphasized and groups give weekly presentations, receiving constructive feedback from their mentors and peers throughout the summer, culminating in talks at regional and national undergraduate research conferences. We have a weekly colloquium (learning) seminar where mentors and visiting researchers give accessible talks on their own research. There are numerous professional development activities, graduate school admission events and panels, and workshops on presenting and writing mathematics. Students write final papers and results are submitted for academic publication. Yale is a vibrant international center for research and students are fully immersed in the Yale research community during their summer on campus. Each summer 24 undergraduate students work on one of six projects, each project directed by a faculty mentor. The mentors choose a problem from their own field of research, which include: differential geometry, graph theory, homogeneous dynamics, metric number theory and dynamics, groups and symmetry, combinatorics, hyperbolic manifolds, data recovery, image processing, and topological data analysis.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.