The B.S. in Computational Mathematics program at Embry-Riddle is designed to provide a foundation that meets the significant demands of technology in which constructing equations and algorithms for analysis, projection, and simulation is essential. The flexibility of the Computational Mathematics degree allows well-prepared students to pursue dual majors, increasing their career options and enhancing their marketability to potential employers.
Studying at ERAU’s Daytona Beach Campus provides the opportunity to participate in hands-on learning experiences, like those afforded in our new Nonlinear Waves Laboratories, where you can perform 3D simulations and visualize results.
ERAU is home to the Mathematics Assistance To Reach Individual eXcellence (MATRIX) Lab, which supports student success through tutoring and supplemental instruction.
Because of the emphasis on applied mathematics, computing tools, and science applications, this program provides an excellent background for graduates to secure entry-level positions in various industries.
Mathematics also serves as a respected degree leading to graduate study in many fields.
Classes tend to be small, so students can work closely with faculty members who enjoy sharing their passion for math. Collaboratively, the department’s students and faculty engage in a number of varied research areas, with emphasis on physical applications that are often described by partial differential equations.
The Bachelor of Science in Computational Mathematics is an applied mathematics program intended to prepare graduates to work in aerospace and related industries or to prepare for graduate studies in advanced mathematics, physical sciences, engineering or computer science. The degree includes an area of concentration that reflects the individual student’s interests and career goals in fields like systems engineering, computer science, business and finance or space physics. Seniors also get a chance to work with a team on an interdisciplinary project.
A typical first year will include general education courses like English composition along with core classes in programming, computing for engineers, and mathematics.
The Bachelor of Science in Computational Mathematics is designed to produce graduates who can operate at the intersection of applied mathematics, computer science and science applications.
This degree program integrates mathematical modeling, computing and visualization to solve complex problems that arise in the physical, natural, and behavioral sciences as well as engineering.
Graduates of the Computational Mathematics program have options in numerous career fields, including business, engineering, and operations research. They can explore job opportunities as actuaries, financial analysts, and systems engineers, to name a few.
The Bachelor of Science in Computational Mathematics is designed to produce graduates who can operate at the intersection of applied mathematics, computer science and a science applications area. This degree program integrates mathematical modeling, computing and visualization to solve complex problems that arise in the physical, natural, and behavioral sciences as well as engineering. By the end of their second year, students should select an area of concentration that supplements the program core and aligns with their interests and career goals. In the capstone course this background is synthesized and applied to computational models that arise in such areas as atmospheric physics, structural dynamics, or computational fluid dynamics.
Because of the emphasis on applied mathematics, computing tools, and science applications, this program provides an excellent background for graduates to secure entry-level positions in various industries. Mathematics also serves as a respected degree leading to graduate study in many fields.
|UNIV 101||College Success||1|
For a full description of Embry-Riddle General Education guidelines, please see the General Education section of this catalog. These minimum requirements are applicable to all degree programs.
|Communication Theory & Skills (COM 122, COM 219, COM 221)||9|
|Lower-Level Humanities *||3|
|Lower-Level Social Sciences *||3|
|Lower or Upper-Level Humanities or Social Sciences *||3|
|Upper-Level Humanities or Social Sciences *||3|
|Computer Science (CS 223 or CS 225 or EGR 115)||3|
|Physical and Life Sciences - one course must include a lab||7|
|COM 122||English Composition||3|
|EGR 115||Introduction to Computing for Engineers||3|
or CS 223
|Scientific Programming in C|
or CS 225
|Computer Science II|
|MA 241||Calculus and Analytical Geometry I||4|
|MA 242||Calculus and Analytical Geometry II||4|
|Physical Science Elective||3|
|UNIV 101||College Success||1|
|HU Lower Level Elective||3|
|SS Lower Level Elective||3|
|COM 221||Technical Report Writing||3|
|MA 243||Calculus and Analytical Geometry III||4|
|MA 345||Differential Equations and Matrix Methods||4|
|MA 412||Probability and Statistics||3|
|Physcial Science Elective||3|
|Physical Science Laboratory||1|
|Lower or Upper-Level Humanities or Social Science Elective||3|
|MA 305||Introduction to Scientific Computing||3|
|MA 348||Numerical Analysis I||3|
|MA 432||Linear Algebra||3|
|MA 441||Mathematical Methods for Engineering and Physics I||3|
|Upper Level Humanities or Social Science Elective||3|
|MA 490||Capstone Project||3|
|(MA 410 and MA 440) OR (MA 442 and MA 448)||6|
* Elective requirement may be met with declaration and completion of any MINOR or TWO DEGREES OF THE SAME RANK or DOUBLE MAJOR. (ROTC courses also acceptable)
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