Math REU with focus on topology/analysis

In summary: University of Maryland, College Park Topology and Algebra REU -In summary, there are many REUs in topology/analysis that you may have overlooked, including programs at UCLA, University of Minnesota, Rice University, and many others.
  • #1
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I have been looking through the AMS and NSF websites for REUs. And I have found some in particular that I am interested in(UChicago, Cornell, SMALL, MAPS-REU), but it seems these are the only ones that have projects that deal with topology/analysis. Do any of you have any suggestions for REUs dealing with topology/analysis that I have overlooked. Thanks.
 
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  • #2
There are a number of other REUs in topology/analysis that you may have overlooked. Some of the programs include: -University of California, Los Angeles (UCLA) Summer Undergraduate Research Program in Mathematics-University of Minnesota Summer Institute in Topology and Analysis-Rice University Summer Mathematics Boot Camp-University of Tennessee Topology and Geometric Group Theory REU-University of Arizona Summer School in Algebraic Topology-University of Utah Topology and Geometric Analysis REU-University of Miami Topological Data Analysis REU-University of Illinois at Urbana-Champaign Topology and Analysis REU -Ohio State University Topology and Analysis REU -University of California, Berkeley Summer School in Algebra and Topology -University of Pittsburgh Summer Topology Institute-University of North Carolina, Chapel Hill Undergraduate Topology and Geometry REU -University of Wisconsin, Madison Topology and Geometric Analysis REU -University of Washington Topology and Algebra REU -University of Texas at Austin Topology, Algebra and Analysis REU-University of Michigan Topology and Geometry REU -University of Missouri Topology and Geometric Group Theory REU -Northwestern University Topology and Geometric Analysis REU -University of South Carolina Topology and Analysis REU -University of California, San Diego Topology and Analysis REU -University of Notre Dame Topology and Algebra REU
 

Related to Math REU with focus on topology/analysis

1. What is an REU?

An REU (Research Experience for Undergraduates) is a summer program funded by the National Science Foundation that allows undergraduate students to participate in research projects in their field of study. It is a valuable opportunity for students to gain hands-on experience and explore potential career paths in their chosen field.

2. What is the difference between topology and analysis?

Topology and analysis are both subfields of mathematics, but they have different focuses. Topology is concerned with the properties of geometric objects that are preserved under continuous deformations, while analysis deals with the study of functions, limits, and derivatives. In other words, topology is more concerned with the shape and structure of objects, while analysis is more concerned with the behavior of functions.

3. What kind of projects can I expect to work on in a topology/analysis REU?

The specific projects in a topology/analysis REU will vary, but they will typically involve researching and solving problems related to topology and analysis. This could include topics such as knot theory, differential geometry, or complex analysis. Some programs may also allow students to propose their own research project with the guidance of a mentor.

4. What are the benefits of participating in a topology/analysis REU?

Participating in a topology/analysis REU can provide several benefits, including gaining hands-on research experience, networking with other students and faculty in the field, and potentially having the opportunity to publish your research. It can also help students develop critical thinking and problem-solving skills, and make them more competitive for graduate school or job opportunities.

5. Are there any prerequisites for participating in a topology/analysis REU?

Most REU programs require students to have completed at least one year of college-level mathematics, including courses in calculus, linear algebra, and possibly real analysis. Some programs may also have additional requirements, such as a minimum GPA or specific coursework in topology or analysis. It is important to carefully review the requirements for each REU program before applying.

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