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A Fast Algorithm for Deblurring Models with Neumann Boundary Conditions
Michael K. Ng
, Raymond H. Chan
, Wun Cheung Tang
Department of Mathematics
Research output
:
Contribution to journal
›
Journal article
›
peer-review
413
Citations (Scopus)
Overview
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Dive into the research topics of 'A Fast Algorithm for Deblurring Models with Neumann Boundary Conditions'. Together they form a unique fingerprint.
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Keyphrases
Fast Algorithm
100%
Deblurring
100%
Neumann Boundary Condition
100%
Block Toeplitz
75%
Periodic Boundary Conditions
50%
Zero Boundary Conditions
50%
Two Dimensional
25%
Numerical Results
25%
Image Processing
25%
Regularization Parameter
25%
Toeplitz Matrix
25%
Cosine Transform
25%
Non-axisymmetric
25%
Computationally Intensive
25%
Signal Processing
25%
Generalized Cross-validation
25%
One-dimensional Problem
25%
Block Matrix
25%
Block-circulant
25%
Discrete Cosine Transform
25%
Blur Removal
25%
Transform Matrix
25%
Discrete Fourier Transform Matrix
25%
Toeplitz-plus-Hankel Matrix
25%
Dark Background
25%
Engineering
Fast Algorithm
100%
Neumann Boundary Condition
100%
Boundary Condition
75%
Periodic Boundary
50%
Two Dimensional
25%
One Dimensional
25%
Image Processing
25%
Circulant
25%
Regularization Parameter
25%
Toeplitz Matrix
25%
Illustrates
25%
Discrete Fourier Transform
25%
Dimensional Problem
25%
Dimensional Case
25%
Block Matrix
25%
Symmetric Part
25%
Mathematics
Matrix (Mathematics)
100%
Neumann Boundary Condition
100%
Fast Algorithm
100%
Boundary Condition
37%
Image Processing
12%
Regularization
12%
Toeplitz Matrix
12%
Cosine Transform
12%
Generalized Cross
12%
Cross-Validation
12%
Hankel Matrix
12%
Dimensional Problem
12%
Discrete Fourier Transform
12%
Block Matrix
12%
Dimensional Case
12%
Discrete Cosine Transform
12%
Signal Processing
12%