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| = 2011 Math REU at UW = | = 2011 Mathematics REU at UW = June 20 - August 12, 2011 |
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| * Inverse problems page: http://www.math.washington.edu/~reu/ | * [[https://spreadsheets.google.com/viewform?hl=en&formkey=dGprbTlmSFI5c250bTk3SXdBcmlzU1E6MQ#gid=0|Application Form]] |
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| * Elliptic curves / Sage page: (coming soon) | * [[http://www.math.washington.edu/~reu/|Inverse problems page]] == Elliptic Curves == The elliptic curves REU will consist of projects involving elliptic curves, modular forms, and databases, and make extensive use of [[http://sagemath.org|Sage]]. It will be organized by William Stein, and the number theory postdoc Jon Bober and grad students Alyson Deines and Simon Spicer will also likely help out. There will be about 6 students. === Eligibility === * This summer project isn't funded by the normal REU program, so graduating seniors are eligible. * However, only US Citizens or Permanent Residents are eligible. === Topics may include === * Computing tables of elliptic curves over the field * Computing additional data about elliptic curves over * Computing tables of modular forms (see [[http://wstein.org/books/modform/|my book]]). * Helping John Cremona to extend his [[http://www.warwick.ac.uk/~masgaj/ftp/data/|highly influential tables]]. |
2011 Mathematics REU at UW
June 20 - August 12, 2011
- Organizers: Jim Morrow (Inverse Problems) and William Stein (Elliptic Curves / Sage)
Mailing list: http://groups.google.com/group/uwmathreu
Elliptic Curves
The elliptic curves REU will consist of projects involving elliptic curves, modular forms, and databases, and make extensive use of Sage. It will be organized by William Stein, and the number theory postdoc Jon Bober and grad students Alyson Deines and Simon Spicer will also likely help out. There will be about 6 students.
Eligibility
- This summer project isn't funded by the normal REU program, so graduating seniors are eligible.
- However, only US Citizens or Permanent Residents are eligible.
Topics may include
Computing tables of elliptic curves over the field
Q(√5) , e.g., as described in this talk, along with extensive data related to the Birch and Swinnerton-Dyer conjecture about each curve. This will involve both theoretical work and coding projects.Computing additional data about elliptic curves over
Q , thus extending the data in http://db.modform.org/Computing tables of modular forms (see my book).
Helping John Cremona to extend his highly influential tables.