Resources

It can be difficult to find opportunities for REUs, mentoring programs, fellowships, etc., so we’ll post opportunities that we’re aware of here. If there’s something you think is missing here, please reach out to us at mathclub at stonybrook.edu.

At Stony Brook

REUs

Research Experience for Undergraduates (REU) programs provide an opportunity to conduct research in some topic over the summer.

  • NSF sponsored REUs: The National Science Foundation’s list of REUs it funds.
  • AMS’s list of REUs: Maintained by the American Mathematical Society, concerning summer math opportunities, including REUs and summer schools.
    • mathprograms.org: Commonly used application portal for opportunities in math, maintained by the American Mathematical Society.
  • mathreuprograms.org: Large list of REU programs, overlapping with the previous lists.
  • “How to Apply to Math REUs”: Advice on applying to REUs from a graduate student, based on personal experience.
  • Individual programs:
    • See Stony Brook’s own enhanced REU above.
    • PCMI’s summer school: Runs annually, with opportunities for both undergraduate and graduate students. Notably not an REU.
    • Polymath Jr.: Work in large groups on projects over the summer, with a wide variety of potential mentors. Online, unfunded, able to accept international students and part-time program commitments.

Scholarships/fellowships

Miscellaneous

  • Terry Tao’s blog: Personal blog of UCLA’s Prof. Tao; contains very insightful advice for all those interested in mathematics.
  • AMS Find Graduate Programs: A giant list of graduate programs that can be filtered in many ways. Not every notable program is on here, but it’s a great place to start.

Mathematics recreation

Here is a page full of some of the best in mathematical games that can be played in either the browser or downloaded. Please note the system requirements for some of these programs.

  • Planarity: the classic in this genre (in the former President’s opinion), this game challenges you to move the vertices of a graph so that no edges are crossing. It can be ramped up in difficulty by increasing the number of vertices in the graph.
  • Nim 1/2: Here are two sites where you can play the classic combinatorial game of Nim.
  • Torus Games: a bundle of games that take traditional ones like tic-tac-toe and put them not on the Euclidean plane, but on other exciting surfaces like the torus and Klein bottle.
  • 3-dimensional.space: Not so much a game as an interactive tour of the 8 Thurston Geometries. These are the 8 possibilities for model geometries in 3-space.