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Title page for ETD etd-07142007-031112


Type of Document Master's Thesis
Author renkjumnong, wasuta -
Author's Email Address wasuta4051@hotmail.com
URN etd-07142007-031112
Title SVD and PCA in image processing
Degree Master of Science
Department Mathematics and Statistics
Advisory Committee
Advisor Name Title
Marina Arav Committee Chair
Frank Hall Committee Member
Michael Stewart Committee Member
Saeid Belkasim Committee Member
Zhongshan Li Committee Member
Keywords
  • Principal component analysis
  • Singular value decomposition
  • Image
Date of Defense 2007-06-22
Availability unrestricted
Abstract
The Singular Value Decomposition is one of the most useful matrix factorizations

in applied linear algebra, the Principal Component Analysis has been called

one of the most valuable results of applied linear algebra. How and why principal

component analysis is intimately related to the technique of singular value decomposition

is shown. Their properties and applications are described. Assumptions

behind this techniques as well as possible extensions to overcome these limitations

are considered. This understanding leads to the real world applications, in particular,

image processing of neurons. Noise reduction, and edge detection of neuron

images are investigated.

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