Hilbert-Huang Transform (HHT) is a data analysis tool, first developed in 1998, which can be used to extract the periodic components embedded within oscillatory data. This thesis is dedicated to the understanding, application, and development of this tool. First, the background theory of HHT will be described and compared with other spectral analysis tools. Then, a number of applications will be presented, which demonstrate the capability for HHT to dissect and analyze the periodic components of different oscillatory data. Finally, a new algorithm is presented which expands HHT ability to analyze discontinuous data. The sum result is the creation of a number of useful tools developed from the application of HHT, as well as an improvement of the HHT tool itself.
Dissertation
The Hilbert-Huang Transform: theory, applications, development
University of Iowa
Doctor of Philosophy (PhD), University of Iowa
Autumn 2011
DOI: 10.17077/etd.hbpjo9xu
Free to read and download, Open Access
Abstract
Details
- Title: Subtitle
- The Hilbert-Huang Transform: theory, applications, development
- Creators
- Bradley Lee Barnhart - University of Iowa
- Contributors
- William Eichinger (Advisor)Thomas Boggess (Advisor)Paul Kleiber (Committee Member)Anton Kruger (Committee Member)Wayne Polyzou (Committee Member)
- Resource Type
- Dissertation
- Degree Awarded
- Doctor of Philosophy (PhD), University of Iowa
- Degree in
- Physics
- Date degree season
- Autumn 2011
- Publisher
- University of Iowa
- DOI
- 10.17077/etd.hbpjo9xu
- Number of pages
- ix, 89 pages
- Copyright
- Copyright 2011 Bradley L. Barnhart
- Language
- English
- Description bibliographic
- Includes bibliographical references (pages 85-89).
- Academic Unit
- Physics and Astronomy
- Record Identifier
- 9983777111302771
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