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Best Kronecker Product Approximation of The Blurring Operator in Three Dimensional Image Restoration Problems
by
Rezghi, Mansoor
, Hosseini, S. Mohammad
, Eldén, Lars
in
Applied mathematics
/ Approximation
/ Arrays
/ Blurring
/ Boundary conditions
/ Image restoration
/ Iterative methods
/ Kronecker product approximation
/ Mathematical analysis
/ Multiplication & division
/ Operators
/ Point spread functions
/ preconditioner
/ tensor best rank-1 approximation
/ tensor decomposition
/ Three dimensional
2014
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Best Kronecker Product Approximation of The Blurring Operator in Three Dimensional Image Restoration Problems
by
Rezghi, Mansoor
, Hosseini, S. Mohammad
, Eldén, Lars
in
Applied mathematics
/ Approximation
/ Arrays
/ Blurring
/ Boundary conditions
/ Image restoration
/ Iterative methods
/ Kronecker product approximation
/ Mathematical analysis
/ Multiplication & division
/ Operators
/ Point spread functions
/ preconditioner
/ tensor best rank-1 approximation
/ tensor decomposition
/ Three dimensional
2014
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Best Kronecker Product Approximation of The Blurring Operator in Three Dimensional Image Restoration Problems
by
Rezghi, Mansoor
, Hosseini, S. Mohammad
, Eldén, Lars
in
Applied mathematics
/ Approximation
/ Arrays
/ Blurring
/ Boundary conditions
/ Image restoration
/ Iterative methods
/ Kronecker product approximation
/ Mathematical analysis
/ Multiplication & division
/ Operators
/ Point spread functions
/ preconditioner
/ tensor best rank-1 approximation
/ tensor decomposition
/ Three dimensional
2014
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Best Kronecker Product Approximation of The Blurring Operator in Three Dimensional Image Restoration Problems
Journal Article
Best Kronecker Product Approximation of The Blurring Operator in Three Dimensional Image Restoration Problems
2014
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Overview
In this paper, we propose a method to find the best Kronecker product approximation of the blurring operator which arises in three dimensional image restoration problems. We show that this problem can be reduced to a well known rank-1 approximation of the scaled three dimensional point spread function (PSF) array, which is much smaller. This approximation can be used as a preconditioner in solving image restoration problems with iterative methods. The comparison of the approximation by the new scaled PSF array and approximation by the original PSF array that is used in [J. G. Nagy and M. E. Kilmer, IEEE Trans. Image Process., 15 (2006), pp. 604--613], confirms the performance of the new proposed approximation. [PUBLICATION ABSTRACT]
Publisher
Society for Industrial and Applied Mathematics
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