Syllabus
Course Instructor: Monson H. Hayes
Course Time: Tuesday and Thursday, 10:30 - 11:45
Office Hours: Tuesday and Thursday, 13:00 - 15:00 in Room 1002 Building 305.
Textbook: None.
Prerequisite:
A course in calculus and a familiarity with integrals and differentiation and convergence of a series of numbers. A desire to learn, a willingness to work hard, and the commitment to think independently.
Course Objectives:
- To understand concepts of complex analysis, including functions of a complex variable, differentiation, the Cauchy-Reiman relations, branch points and branch cuts, mappings, Taylor and Laurant series, singularities, and integration.
- To understand the concepts of Fourier analysis, including Fourier expansions, Fourier series and Fourier transforms, generalized functions and the impulse, the Laplace transform, and the Fourier analysis of signals.
- To understand the concepts of probabilities and random variables, including important distributions , conditional probabilities, independence, and Monte Carlo simulations.
Course Requirements:
Weekly Homework Assignments.
Two exams plus a Final Exam.
Lecture Schedule:
The lecture schedule may be found here, but may change as the term progresses, and will be updated as needed.
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