Analysis of primary aberration with the two-dimension discrete wavelet transform

Keyphrases

• Discrete Wavelet Transform 100%
• Primary Aberration 100%
• Zernike Polynomials 66%
• Least Squares 66%
• Square Matrix 66%
• Gram-Schmidt Orthogonalization 66%
• Matrix Inversion Method 66%
• Aberration Coefficients 66%
• 3rd Order 33%
• Numerical Techniques 33%
• Aberrations 33%
• Zernike Coefficients 33%
• Ill-conditioned Problem 33%
• Optical System 33%
• Unique Properties 33%
• Data Sampling 33%
• Atmospheric Turbulence 33%
• Optical Aberrations 33%
• Coma Aberration 33%
• Computational Optics 33%
• Wavelet Transform Technique 33%
• Spherical Aberration 33%
• Polynomial Expansion 33%
• Circular Aperture 33%
• Zernike Circle Polynomials 33%

Engineering

• Least Square 100%
• Square Matrix 100%
• Inversion Method 100%
• Aberration Coefficient 100%
• Gram-Schmidt Orthogonalization 100%
• Optical Systems 50%
• Polynomial Expansion 50%
• Numerical Technique 50%
• Circular Aperture 50%
• Atmospheric Turbulence 50%

Mathematics

• Polynomial 100%
• Two Dimensions 100%
• Discrete Wavelet Transform 100%
• Least Square 50%
• Square Matrix 50%
• Matrix Inversion 50%
• Gram-Schmidt Orthogonalization 50%
• Circle 25%
• Numerical Technique 25%
• Sampling Data 25%