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Randomized block Krylov subspace algorithms for low-rank quaternion matrix approximations
by
Wu, Fengsheng
, Che, Maolin
, Li, Chaoqian
, Liu, Yonghe
in
Algebra
/ Algorithms
/ Approximation
/ Color imagery
/ Computer Science
/ Decomposition
/ Numeric Computing
/ Numerical Analysis
/ Original Paper
/ Quaternions
/ Random variables
/ Regularization methods
/ Singular value decomposition
/ Theory of Computation
/ Upper bounds
2024
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Randomized block Krylov subspace algorithms for low-rank quaternion matrix approximations
by
Wu, Fengsheng
, Che, Maolin
, Li, Chaoqian
, Liu, Yonghe
in
Algebra
/ Algorithms
/ Approximation
/ Color imagery
/ Computer Science
/ Decomposition
/ Numeric Computing
/ Numerical Analysis
/ Original Paper
/ Quaternions
/ Random variables
/ Regularization methods
/ Singular value decomposition
/ Theory of Computation
/ Upper bounds
2024
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Do you wish to request the book?
Randomized block Krylov subspace algorithms for low-rank quaternion matrix approximations
by
Wu, Fengsheng
, Che, Maolin
, Li, Chaoqian
, Liu, Yonghe
in
Algebra
/ Algorithms
/ Approximation
/ Color imagery
/ Computer Science
/ Decomposition
/ Numeric Computing
/ Numerical Analysis
/ Original Paper
/ Quaternions
/ Random variables
/ Regularization methods
/ Singular value decomposition
/ Theory of Computation
/ Upper bounds
2024
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Randomized block Krylov subspace algorithms for low-rank quaternion matrix approximations
Journal Article
Randomized block Krylov subspace algorithms for low-rank quaternion matrix approximations
2024
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Overview
A randomized quaternion singular value decomposition algorithm based on block Krylov iteration (RQSVD-BKI) is presented to solve the low-rank quaternion matrix approximation problem. The upper bounds of deterministic approximation error and expected approximation error for the RQSVD-BKI algorithm are also given. It is shown by numerical experiments that the running time of the RQSVD-BKI algorithm is smaller than that of the quaternion singular value decomposition, and the relative errors of the RQSVD-BKI algorithm are smaller than those of the randomized quaternion singular value decomposition algorithm in Liu et al. (SIAM J. Sci. Comput., 44(2): A870-A900 (
2022
)) in some cases. In order to further illustrate the feasibility and effectiveness of the RQSVD-BKI algorithm, we use it to deal with the problem of color image inpainting.
Publisher
Springer US,Springer Nature B.V
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