Undergraduate Mathematics Seminar: Reading, presentation, and discussion of mathematical topics.
This is a one-credit honors-level seminar. The topics, and prerequisites, vary from semester to semester. Typically, the seminar focuses on a subject area in mathematics that is outside the usual undergraduate curriculum, and participants take turns lecturing.
Admission to the Junior-Senior Honors Seminar is by special permission. To apply, use the online special permission form for honors courses. Students in the mathematics honors track are automatically admitted; other students are admitted based on course record and recommendations by mathematics faculty. Students in the seminar are expected to participate actively by contributing to discussions, making presentations in the seminar, and collaborating with other students in preparing talks.
While almost all participants in the seminar are juniors or seniors, applications from exceptionally qualified freshman and sophomores are considered.
Questions may be addressed to the Chair of the Mathematics Honors Committee, Michael Saks.
Textbook and Syllabus
Textbook, syllabus, and content change each time the seminar is offered. See the individual course descriptions, or the current textbook list
This seminar satisfies an honors track requirement.
There is also a U-seminar, for first or second year students.
This course is offered each Spring Semester.
Information will be available during the registration period, through the Honors Track or the Undergraduate Office.
For more information on instructors and sections for Fall 2017, please see our Fall 2017 Teaching Schedule Page
For more information on instructors and sections for this course for other semesters, please see our Teaching Schedule Page
- Spring 2017 Prof. Kontorovich, Number theory, group theory and Ramanujan graphs
- Spring 2016 Prof. Kiessling, Less is more -- the beauty of minimal design
- Spring 2015. Prof. Kahn Surprising mathematical applications of linear algebra.
- Spring 2014 Prof. Beheshti, Mathematical General Relativity.
- Spring 2013
- Spring 2012
- Spring 2011 Profs. Goodman and Wilson The Geometry of finite reflection groups Finite Reflection Groups
- Spring 2010, Prof. Borisov
- Spring 2009, Prof. Hoelscher
Matrix Groups: where Geometry meets Algebra
- Spring 2008, Prof. Carlen
- Spring 2007, Prof. Woodward
Elementary Number Theory, Group Theory, and Ramanujan Graphs
- Spring 2006, Prof. Beck
Discrepancy Theory: Uniformity versus Irregularity
- Spring 2005, Profs. Tunnell and Woodward
Modern Number Theory
- Spring 2004, Profs. Goodman and Sahi
Fourier Analysis on Finite Groups