Mathematics

Mathematics
BS
Hours54 Credit Hours
MAPMajor Academic Plan

Program Requirements

Grades of C- or below will not be acceptable in major courses.
requirement 1 Complete 11 courses
Core requirements:
requirement 2 Complete 1 course
requirement 3 Complete 1 course
STAT 201 - Statistics for Engineers and Scientists 3.0
STAT 251 - (Not currently offered)
STAT 370 - (Not currently offered)
requirement 4 Complete 15.0 hours from the following option(s)
option 4.1 Complete up to 15.0 hours from the following course(s)
option 4.2 Complete up to 15.0 hours from the following course(s)
MATH 402 - Modeling with Uncertainty and Data 1 3.0
MATH 403 - Modeling with Uncertainty and Data 1 Laboratory 1.0
MATH 404 - Modeling with Uncertainty and Data 2 3.0
MATH 405 - Modeling with Uncertainty and Data 2 Laboratory 1.0
MATH 406R - Topics in Mathematics 3.0
MATH 410 - Introduction to Numerical Methods 3.0
MATH 411 - Numerical Methods 3.0
MATH 425 - Mathematical Biology 3.0
MATH 431 - (Math - EC En 370) Probability Theory 3.0
MATH 435 - Mathematical Finance 3.0
MATH 436 - Modeling with Dynamics and Control 1 3.0
MATH 437 - Modeling with Dynamics and Control 1 Laboratory 1.0
MATH 438 - Modeling with Dynamics and Control 2 3.0
MATH 439 - Modeling with Dynamics and Control 2 Laboratory 1.0
MATH 447 - Introduction to Partial Differential Equations 3.0
MATH 450 - Combinatorics 3.0
MATH 451 - Introduction to Topology 3.0
MATH 465 - Differential Geometry 3.0
MATH 473 - Group Representation Theory 3.0
MATH 485 - Mathematical Cryptography 3.0
MATH 487 - Number Theory 3.0
MATH 495R - Readings in Mathematics 2.0v
MATH 499R - Senior Thesis 3.0v
MATH 510 - Numerical Methods for Linear Algebra 3.0
MATH 511 - Numerical Methods for Partial Differential Equations 3.0
MATH 513R - Advanced Topics in Applied Mathematics 3.0
MATH 521 - Methods of Applied Mathematics 1 3.0
MATH 522 - Methods of Applied Mathematics 2 3.0
MATH 532 - Complex Analysis 3.0
MATH 534 - Introduction to Dynamical Systems 1 3.0
MATH 540 - Linear Analysis 3.0
MATH 541 - Real Analysis 3.0
MATH 543 - Advanced Probability 1 3.0
MATH 544 - Advanced Probability 2 3.0
MATH 547 - Partial Differential Equations 1 3.0
MATH 553 - Foundations of Topology 1 3.0
MATH 554 - Foundations of Topology 2 3.0
MATH 561 - Introduction to Algebraic Geometry 1 3.0
MATH 562 - Introduction to Algebraic Geometry 2 3.0
MATH 565 - Differential Geometry 3.0
MATH 570 - Matrix Analysis 3.0
MATH 571 - Algebra 1 3.0
MATH 572 - Algebra 2 3.0
MATH 586 - Introduction to Algebraic Number Theory 3.0
MATH 587 - Introduction to Analytic Number Theory 3.0
requirement 5
Students are required to take either the GRE Mathematics Subject Test or the Mathematics Major Field Test the last semester before they graduate. The tests are ETS (Educational Testing Service) standardized assessment tests of undergraduate mathematics. Go to ETS Math Subject Test (http://www.ets.org/gre/subject/about/content/mathematics) or ETS Major Field Tests (http://www.ets.org/mft/about/content/mathematics) for a test description and sample problems. These tests do not appear on the transcript or affect the GPA.
Students must participate in an exit interview before graduation.
Recommended Complete 3 courses
Note 1: The courses recommended above can be used to fill General Education requirements.
Note 2: Students who continue toward graduate work should complete Math 372 or Math 473, as well as Math 541 and Math 553.
Note 3: Students who do not plan to pursue a Ph.D. in mathematics are strongly encouraged to complete CS 235.
Program Outcomes

Mathematics Fundamentals

Demonstrate basic mathematical understanding and computational skills in calculus, linear algebra, and differential equations.

Effective Reasoning and Communication

Explain and critique mathematical reasoning through speaking and writing in a precise and articulate manner.

Mid-Level Mathematics

Demonstrate understanding of mid-level undergraduate mathematics including abstract algebra, complex analysis, and advanced calculus.

Advanced Mathematics

Demonstrate a breadth and depth of knowledge in a coherent group of advanced mathematical topics.