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Sean Y S HON, Prof
Assistant Professor
,
Department of Mathematics
https://orcid.org/0000-0001-5124-8776
Email
seanyshon
hkbu.edu
hk
2014
2025
Research activity per year
Overview
Fingerprint
Network
Projects / Grants
(4)
Research Output
(25)
Prizes / Awards
(1)
Activities
(3)
Fingerprint
Dive into the research topics where Sean Y S HON is active. Topic labels come from the works of this scholar. Together they form a unique fingerprint.
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Keyphrases
Minimal Residual Method
51%
Eigenvalues
51%
Preconditioned Matrix
49%
Matrix Sequence
35%
Toeplitz Matrix
35%
Non-axisymmetric
32%
Numerical Examples
32%
Symmetrized
29%
Toeplitz System
29%
Linear Systems
29%
Block-circulant Preconditioners
26%
Spectral Distribution
26%
All-at-once System
25%
Evolutionary Partial Differential Equations
25%
Absolute Value
23%
Wave Equation
22%
Toeplitz
22%
Circulant Preconditioner
20%
Modified Matrix
19%
Generalized Minimal Residual (GMRES)
19%
Block Toeplitz
18%
MINRES Method
17%
Evolutionary PDEs
17%
Convergence Rate
17%
Preconditioning Technique
16%
Symmetric Positive Definite
16%
Parallel-in-time
16%
Conjugate Gradient Method
14%
Rapid Convergence
14%
Discretize
14%
Preconditioned System
14%
Block Toeplitz Systems
13%
Eigenvalue Distribution
11%
Evolutionary Equations
11%
Spectral Symbol
11%
Optimal Convergence Rate
11%
All-at-once
11%
Discrete Sine Transform
10%
Symmetrization
10%
Preconditioning Strategy
10%
Mesh Size
10%
Numerical Experiments
10%
Minimal Residual
9%
Large Classes
9%
Numerical Analysis
8%
Numerical Methods
8%
Block-circulant
8%
Numerical Investigation
8%
Particle Method
8%
Toeplitz Sequences
8%
Mathematics
Matrix (Mathematics)
100%
Minimal Residual Method
75%
Eigenvalue
63%
Toeplitz Matrix
50%
Linear System
42%
Absolute Value
38%
Partial Differential Equation
34%
Spectral Distribution
29%
Residuals
29%
Numerical Example
27%
Wave Equation
26%
Convergence Rate
25%
Discretization
23%
Positive Definite
21%
Singular Value
18%
Numerical Experiment
16%
Fractional Diffusion Equation
14%
Time Discretization
14%
Optimal Control Problem
13%
Sine Transform
13%
Fast Fourier Transform
11%
Parabolic Equation
11%
Conjugate Gradient Method
11%
Constant Coefficient
10%
Generating Function
10%
Analytic Function
8%
Smooth Function
8%
Neural Network
8%
Block Matrix
8%
Deep Neural Network
8%
Iterative Method
8%
Weakly Singular Kernel
8%
Numerical Analysis
8%
Ordinary Differential Equation
8%
Circulant Matrix
8%
Asymptotics
8%
Variable Coefficient
8%
Optimal Control Theory
8%
Dynamic Modeling
8%
Distribution Theory
8%
Parabolic
8%
Riesz Space
8%
Laplace Operator
8%
Permutation Matrix
8%
Outlier
8%
Approximates
7%
Two Dimensions
7%
Discrete Sine Transform
7%
Identitymatrix
6%
Approximated Matrix
5%
