Math and Computer Science Honors Theses

Math and Computer Science Honors Theses

 

The program has two levels of distinction, Honors and High Honors. High Honors is distinguished from Honors by the successful completion of an honors thesis.

This is a large project typically extending over the course of the fourth year. The thesis can either consist of original research or be of an expository nature and is written under the guidance of one or more members of the department. It will culminate in an oral presentation during the spring term of the fourth year, which will be accompanied by a written report of the year’s work.

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Submissions from 2012

The Homology of Proteins, Alisa Aylward

Measure Theory and Fourier Series, Elizabeth Bolduc

Irreducibility of Iterates of a Second Degree Function, Katharine Chamberlin

Central Configurations in the Planar 7-Body Problem, Rebecca Moran

Submissions from 2011

Decoding Algorithms for Reed-Solomon Codes, Annie Cervin

Isometry Groups of Geometric Spaces, Marisa Zemsky

Submissions from 2008

Non-Loose Legendrian Knots, Katherine L. Fitzpatrick

Submissions from 2005

Elusive Zeros Under Newton's Method, Trevor M. O'Brien

Toric and Quasi-Toric Codes, Ryan P. Schwarz

Submissions from 2004

Matrix Groups, Catherine A. Ballway

Wavelets and Multiresolution Analysis, Michael G. Higdon

Submissions from 2003

The Future of Carbon in Brazil: Three Contrasting Scenarios, Heather L. Bain