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ENGS 92 - Fourier Transforms and Complex Variables

Description

Survey of a number of mathematical methods of importance in engineering and physics with particular emphasis on the Fourier transform as a tool for modeling and analysis. Orthogonal function expansions, Fourier series, discrete and continuous Fourier transforms, generalized functions and sampling theory, complex functions and complex integration, Laplace, Z, and Hilbert transforms. Computational Fourier analysis, applications to linear systems, waves, and signal processing.

Prerequisites

MATH 46 or ENGS 22 and ENGS 23 or the equivalent

Cross Listed Courses

PHYS 070

Distribution Code

QDS

Offered

Term
Time
Location / Method
Instructor(s)
Term: Fall 2023
Time: F
Location:
Instructors:

Markus E. Testorf


Term: Fall 2022
Time: F
Location:
Instructors:

Markus E. Testorf


Term: Fall 2021
Time: 2
Location:

MacLean 132

Instructors:

Markus E. Testorf