400

A study of complex numbers, analytic functions, integration, power series and calculus of residues is presented.

This course focuses on binary operations, groups, subgroups, permutations, cyclic groups, cosets and group homomorphisms.

A continuation of Abstract Algebra I, this course studies rings, fields, Fermat's Theorem, matrices, ideals, ring homomorphisms, polynomial rings, vector spaces and linear transformations.

This course provides opportunities for the presentation and discussion of a variety of concepts, principles, literature, and other topics important to the discipline. In some cases, students will be required to obtain the permission of the instructor or chair.

Students can acquire practical related experience through placement in selected settings. Students submit an internship proposal in advance for approval, maintain a daily task log and submit a five-page written summary report at the conclusion of the internship. A minimum of 210 clock hours and an interview with the on-site supervisor are required.

This course is designed to meet the needs of mathematics majors wishing to study an advanced topic not found in the curriculum.