(See related programs: Applied Mathematics ; Computational Mathematics)

The Mathematics program at Roger Williams University provides preparation for graduate study and for a variety of careers in industry and government. There is enough flexibility in the program to allow a large choice of electives, and the program, when combined with further study in a second area, can provide an excellent foundation for graduate or professional study in the physical sciences, computer science, engineering or business. Our best students have opportunities for undergraduate research, while others write theses, present at national conferences and co-author journal articles with our faculty.

Several factors distinguish Roger Williams University from the competition. For starters, small class size means more personalized attention from our faculty members. Our Math major is made up of only 10 courses, leaving plenty of room for a double major, or to experience a wide variety of electives. Our students are involved on campus—as math tutors and as members of the Mathematics Honor Society. Unlike at other institutions, our talented students get to co-author math publications with our faculty. In fact, our students are currently working on the Numerical Solution of the Helholtz Equation for the Pseudosohere, and Foundations of General Relativity and some speculations on the Einstein-Grossmann Collaboration. Recently, one of our students was awarded the top prize in the MAA Student Essay in History of Mathematics.

Mathematics majors at RWU are expected to have the ability to:

- Prove classical theorems at the appropriate level of rigor
- Reason mathematically
- Read mathematical texts and articles with understanding
- Write answers, proofs, and papers in appropriate mathematical style
- Use appropriate technology successfully
- Analyze problems and choose the correct technique from their repertoire to solvemthem
- Make inferences and generalizations

Majors are expected to have developed an understanding of:

- The different areas of mathematical study and how at least some of them are applied in various fields
- The importance of mathematics in our society
- The problem‐solving process
- The importance of academic integrity
- The uses and limitations of technology

Mathematics /Secondary Mathematics Education majors at RWU are expected to have the

ability to:

- Prove classical theorems at the appropriate level of rigor
- Reason mathematically
- Read mathematical texts and articles with understanding
- Write answers, proofs, and papers in appropriate mathematical style
- Use appropriate technology successfully
- Analyze problems and choose the correct technique from their repertoire to solve them
- Make inferences and generalizations

Majors are expected to have developed an understanding of:

- The different areas of mathematical study and how at least some of them are applied in various fields
- The importance of mathematics in our society
- The problem‐solving process
- The importance of academic integrity
- The uses and limitations of technology
- The mathematical areas necessary for secondary education
- The role that the history of mathematics played in shaping the current subject

Ruth A. Koelle, Ed.D.

Professor of Mathematics

B.S., M.S. New York University, Ed.D. Columbia University

Contact Information

Areas of Expertise:

Methods of teaching mathematics for elementary education students; Problems in combinatorics

Ruth A.

Koelle

Ed.D.

Professor of Mathematics

B.S., M.S. New York University, Ed.D. Columbia University

Contact Information

Areas of Expertise:

Methods of teaching mathematics for elementary education students; Problems in combinatorics

Earl Gladue, M.S.

Professor of Mathematics

Sc.B. Brown University, M.S. Rutgers University

Contact Information

Areas of Expertise:

Category theory, general symbolic computing, functional and logic programming.

Earl

Gladue

M.S.

Professor of Mathematics

Sc.B. Brown University, M.S. Rutgers University

Contact Information

Areas of Expertise:

Category theory, general symbolic computing, functional and logic programming.

**Other Interests: **Photography

Bruce Burdick, Ph.D.

Professor of Mathematics

B.S. Heidelberg College, M.S., Ph.D. Ohio State University

Contact Information

Areas of Expertise:

Point-Set Topology, Uniform and Quasi-uniform Spaces, Proximity and Quasi-proximity Spaces, Bitopological Spaces, Hyperspaces, Partially Ordered Topological Spaces, Domain Theory, Dual Topologies, Categorical Topology, History of Mathematics

Bruce

Burdick

Ph.D.

Professor of Mathematics

B.S. Heidelberg College, M.S., Ph.D. Ohio State University

Contact Information

Areas of Expertise:

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