Semesters OfferedFall 2017, Spring 2018, Summer 2018, Fall 2018, Winter 2019, Spring 2019, Summer 2019, Fall 2019, Spring 2020
In this course, the student will develop and/or refine the following areas of knowledge:
Model linear and nonlinear systems as combinations of springs, dampers, and masses.
Analyze and interpret the response of mechanical systems to various types of excitations.
Predict qualitatively the response of systems based on the spectral content of the excitation and the frequency response characteristics of the system.
Minimize the effects of transient and harmonic excitations on systems and their support structures.
Preliminaries from dynamics, modeling of vibratory systems, single degree-of-freedom systems: governing equations, free response, periodic excitations, and transient excitation. Multiple degree-of-freedom systems: natural frequencies, mode shapes, forced oscillations.
- an ability to apply knowledge of mathematics, science, and engineering
- an ability to identify, formulate, and solve engineering problems
Additional Course Information
B. Balachandran and E. B. Magrab, Vibrations, Second Edition, CENGAGE Learning, Toronto, ON, 2009.
- Two 75 minute lectures each week