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Course Criteria
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3.00 Credits
No course description available.
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3.00 Credits
Prerequisites: MTH 221, CIS 261 Orthogonality and least square problems. Other topics include applications of eigenvalue, quadratic forms, Numerical Linear Algebra.
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3.00 Credits
Prerequisites: MTH 221, 212, CIS 261, (MTH 221 may be taken concurrently) Theory and computer-oriented practice in obtaining numerical solutions of various problems. Topics include stability and conditioning, nonlinear equations, systems of linear equations, interpolation and approximation theory.
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3.00 Credits
Prerequisites: MTH 361 Numerical methods for solving initial value problems. Topics include: numerical differentiation and integration, Euler method and Taylor’s series method, Runge-Kutta methods, multi-step methods, and stiff equations
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3.00 Credits
Prerequisites: MTH 111, 112, 181, 182 and 221 Techniques of counting: elementary enumerative methods, generating functions, partitions, recurrence relations, inclusion-exclusion principle, the Polya theory of counting, generalizations of the pigeonhole principle and selected topics from experimental design and coding theory.
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3.00 Credits
Prerequisites: MTH 111, 112, 181, 182 and 221 A study of graph theory and its applications. Topics included are Hamiltonian and Eulerian properties, matching, trees, connectivity, coloring problems and planarity. Emphasis will be on applications including optimization of graphs and networks.
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3.00 Credits
Conditions and hours to be arranged Prerequisites: Permission of the instructor, department chairperson, and college dean Study under the supervision of a faculty member in an area covered in a regular course not currently being offered. Conditions and hours to be arranged.
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3.00 Credits
Prerequisites: MTH 211 Analytic functions, differentiation, integration, conformal mapping, calculus of residues and infinite series.
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3.00 Credits
Prerequisites: MTH 221 The study of relations, functions, groups, rings and fields.
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3.00 Credits
Prerequisites: MTH 221, 441 This course deals primarily with the following: Sylow theorems, polynomial, field extensions and Galois theory.
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