Masters Theses
Keywords and Phrases
Lyapunov; Microgrid; Nonlinear systems; Practical stability; Smart grid; Switched systems
Abstract
"Switched systems are encountered throughout many engineering disciplines, but confirming their stability is a challenging task. Even if each subsystem is asymptotically stable, certain switching sequences may exist that drive the overall system states into unacceptable regions. This thesis contains a process that grants stability under switching to switched systems with multiple operating points. The method linearizes a switched system about its distinct operating points, and employs multiple Lyapunov functions to produce modal dwell times that yield stability. This approach prioritizes practicality and is designed to be useful for large systems with many states and subsystems due to its ease of algorithmic implementation. Power applications are particularly targeted, and several examples are provided in the included papers that apply the technique to boost converters, electric machines, and smart grid architectures"--Abstract, page iv.
Advisor(s)
Kimball, Jonathan W.
Committee Member(s)
Acar, Levent
Ferdowsi, Mehdi
Department(s)
Electrical and Computer Engineering
Degree Name
M.S. in Electrical Engineering
Publisher
Missouri University of Science and Technology
Publication Date
Fall 2018
Journal article titles appearing in thesis/dissertation
- Minimum dwell times for the stability of switched systems with multiple stable operating points
- Practical dwell times for switched systems with multiple operating points for microgrid stability
Pagination
x, 81 pages
Note about bibliography
Includes bibliographical references.
Rights
© 2018 William Roy St. Pierre, All rights reserved.
Document Type
Thesis - Open Access
File Type
text
Language
English
Thesis Number
T 11444
Electronic OCLC #
1084480281
Recommended Citation
St. Pierre, William Roy, "Practical dwell times for switched system stability with smart grid application" (2018). Masters Theses. 7836.
https://scholarsmine.mst.edu/masters_theses/7836