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Block ω-Circulant Preconditioners for Parabolic Optimal Control Problems
Po Yin Fung
,
Sean Hon
*
*
Corresponding author for this work
Department of Mathematics
Research output
:
Contribution to journal
›
Journal article
›
peer-review
10
Citations (Scopus)
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Dive into the research topics of 'Block ω-Circulant Preconditioners for Parabolic Optimal Control Problems'. Together they form a unique fingerprint.
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Keyphrases
Preconditioned Matrix
100%
Block-circulant Preconditioners
100%
Parabolic Optimal Control Problems
100%
Optimal Control Problem
100%
Generalized Minimal Residual (GMRES)
100%
Numerical Results
50%
First-order
50%
Linear Systems
50%
Preconditioned Krylov Subspace Methods
50%
Regularization Parameter
50%
Eigenvalues
50%
Fast Fourier Transform
50%
Parabolic Equation
50%
Singular Values
50%
Block-circulant
50%
Ordering Time
50%
Parallel-in-time
50%
All-at-once
50%
Rapid Convergence
50%
Minimal Residual Method
50%
Time-discretization Method
50%
Residual Approach
50%
Mathematics
Parabolic
100%
Optimal Control Problem
100%
Matrix (Mathematics)
66%
Minimal Residual Method
66%
Time Discretization
33%
Clustering
33%
Regularization
33%
Residuals
33%
Linear System
33%
Eigenvalue
33%
Fast Fourier Transform
33%
Parabolic Equation
33%
Singular Value
33%