GRADUATING WITH HONORS IN MATHEMATICS
REQUIREMENTS:
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major in Mathematics
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3.0 average overall and a 3.5 average in mathematics courses (223 and above)
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complete at least two 400-level mathematics courses (excluding 499) by the beginning of the approved honors activity
how to apply:
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select a faculty member willing to supervise a directed study or undergraduate research project
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write a proposal with the aid of the advisor and present it to the department for approval (view a sample proposal AND SUGGESTED TIMELINE)
WHAT honors in mathematics will be:
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TYPICALLY A minimum of three credits of Directed Study (MATH 491 or 492)
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an expository of mathematics research, or original student research
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final presentation will be given to the department (view a sample final paper)
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must be of sufficient sophistication to warrant honors being given
DOWNLOAD A STANDARD LATEX TEMPLATE FOR THE THESIS (INCLUDING COVER PAGE)
RECENT HONORS RECIPIENTS:
2007-08
Elizabeth Liskom - Teaching Geometry with The Geometer's Sketchpad (Mellinger)
Katherine Mulrey - Differential Geometry and its Applications to Einstein's Equations (Chiang)
Juliette Zerick* - Computational Characterizations of Basin Boundaries (Edmunds)
*also received Honors in Computer Science with Dr. Ernest Ackermann co-advising
2006-07
Robert Carrico - Estimating the Eigenvalues of Covariance Matrices using Confidence Intervals (Hydorn)
Sean Droms - Partial Linear Transformations of a Vector Space (Konieczny)
Ryan Johnson - Investigation of a Min-Max Scheduling Problem (Mellinger)
Gardner Marshall - A Lie-Theoretic Approach to the Spin Groups (Helmstutler)
2005-06
Chris Meyer - Codes Generated by Matrix Expansions (Mellinger)
Allison Piccolo - The Effect of Stage Structure on Basins of Attraction (Edmunds)
2004-05
Daniel Bowers - Elliptic Curves and Their Applications in Cryptography (Lehman)
Amanda Passmore - An Elementary Solution to the Menage Problem (Mellinger)
Lisa Yuhui Song* - Application of Transition Matrix Theory and Stochastic Modeling to Aeschynomene virginica Population Dynamics, a Threatened Species (Edmunds)
Jennifer Stovall - A New Class of Codes from Finite Geometry (Mellinger)
*also received Honors in Biology with Dr. Alan Griffith co-advising
2003-04
Damian Watson - Fractional Analysis and its Applications (Chiang)
2002-03
Jaime Ann Miller - Differential Geometry and its Applications to Minimal Surfaces (Chiang)
Matthew Welz - Extension Fields and Geometric Constructions (Konieczny)
2001-02
Mohamed Chakhad - Differential Geometry and its Applications to Relativity (Chiang)
2000-01
Wendi Cook - Fourier Analysis and its Musical Applications (Chiang)
