Limited-Edition Courses Upper Division & Graduate Courses
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Note: All 100-level courses listed can apply to a minor in Mathematics.
Professor Simic; Mo/We 1:30 pm - 2:45 pm
An introduction to Einstein's general theory of relativity. According to Einstein, gravity is the curvature of space-time; so general relativity is geometry! This course is geared toward mathematicians with little or no familiarity with physics. Interested students from other backgrounds are, of course, more than welcome.
Prerequisite: Math 32 and Math 129A or instructor consent. If you are not sure if you satisfy the prerequisites, please contact the instructor.
Professor Ng; Tu/Th 7:30 am - 8:45 am
Measurement of interest; time value of money; present and future values of cash flows; applications to annuities, loans, sinking funds, bonds, and portfolios; duration and immunization.
Prerequisite: Math 161A or ISE 130, or instructor consent
Professor Obaid; Mo/We 9:00 am - 10:15 am
Calculus of several variables; Jacobian, inverse and implicit function theorems, contracting mapping theorem, change of variables in integration and applications.
Prerequisite: MATH 32 and MATH 129A (with a grade of "C-" or better in each), or instructor consent.
Professor TBA; Mo/We 12:00 pm - 1:15 pm
The theory of the Riemann integral, sequences and series of functions, spaces of functions.
Prerequisite: Math 131A (with a grade of "C-" or better) or instructor consent.
Professor Johnston; Tu/Th 9:00 am - 10:15 am
Mathematical models used in Biology and other life sciences, discrete and continuous processes, mathematical methods for analyzing solutions to the above models, interpretation of mathematical results.
Prerequisite: Math 123, 129A, 133A, or 134 with a grade of C- or better or instructor consent.
Professor Kubelka; Mo/We 3:00 pm - 4:15 pm
Topics from groups, rings, integral domains, modules, fields, vector spaces.
Prerequisite: MATH 128B or instructor consent.
Professor Schettler; Mo/We 9:00 am - 10:15 am
Advanced topics in number theory. Emphasis may be in algebraic number theory (e.g. Diophantine equations), analytic number theory (e.g. the prime number theorem), and/or computational number theory (e.g. cryptography).
Prerequisite: MATH 126 and MATH 128A or instructor consent.
Professor Obaid; Mo/We 12:00 pm - 1:15 pm
A course specializing in one or more of the advanced branches of the theory of complex functions. Contact instructor for course outline.
Prerequisite: MATH 138 or instructor consent.
Professor Saleem; Mo/We 10:30 am - 11:45 am
Finite difference methods applied to parabolic, elliptic and hyperbolic equations including numerical methods for solving the discretized problem, convergence, stability, error control, and applications.
Prerequisites: MATH 143C or MATH 143M or instructor consent.