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Analysis of primary aberration with the two-dimension discrete wavelet transform
Jin Yi Sheu,
Rong Seng Chang
, Ching Huang Lin
光電科學與工程學系
研究成果
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雜誌貢獻
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會議論文
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1
引文 斯高帕斯(Scopus)
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Keyphrases
3rd Order
33%
Aberration Coefficients
66%
Aberrations
33%
Atmospheric Turbulence
33%
Circular Aperture
33%
Coma Aberration
33%
Computational Optics
33%
Data Sampling
33%
Discrete Wavelet Transform
100%
Gram-Schmidt Orthogonalization
66%
Ill-conditioned Problem
33%
Least Squares
66%
Matrix Inversion Method
66%
Numerical Techniques
33%
Optical Aberrations
33%
Optical System
33%
Polynomial Expansion
33%
Primary Aberration
100%
Spherical Aberration
33%
Square Matrix
66%
Unique Properties
33%
Wavelet Transform Technique
33%
Zernike Circle Polynomials
33%
Zernike Coefficients
33%
Zernike Polynomials
66%
Engineering
Aberration Coefficient
100%
Atmospheric Turbulence
50%
Circular Aperture
50%
Gram-Schmidt Orthogonalization
100%
Inversion Method
100%
Least Square
100%
Numerical Technique
50%
Optical Systems
50%
Polynomial Expansion
50%
Square Matrix
100%
Mathematics
Circle
25%
Discrete Wavelet Transform
100%
Gram-Schmidt Orthogonalization
50%
Least Square
50%
Matrix Inversion
50%
Numerical Technique
25%
Polynomial
100%
Sampling Data
25%
Square Matrix
50%
Two Dimensions
100%