基本資料:
姓名:
廖漢雄
Email:
tliu@ttu.edu.tw
單位系所/職稱:
資訊經營學系 教授
期刊論文:
1.
H.T. Liu
(2022).
QUENCHING BEHAVIOR OF THE SOLUTION FOR THE PROBLEMS WITH SEQUENTIAL CONCENTRATED SOURCES
. MATTER: International Journal of Science and Technology, 8(3), 1-11.
2.
H. T. Liu
(2021).
Existence of the Solution for the Problem in Subdiffusive Medium with a Moving Concentrated Source
. International Journal of Applied Physics and Mathematics, 11(4), 71-77.
EI
3.
H. T. Liu
(2019).
Blow-up behavior of the Solution for the problem in a subdiffusive mediums
. Mathematical Methods in the Applied Sciences, 42(16).
SSCI
4.
H.T. Liu
, C.Y. Chan(2018).
Existence of Solution for the Problem with a Concentrated Source in a Subdiffusive Medium
. Journal of Integral Equations and Applications, 30(1), 41-65.
SCIE(SCI)
5.
H.T.Liu
, W. Y. Chan(2017).
Finding the Critical Domain of Multi-dimensional Quenching Problems
. Neural, Parallel, and Scientific Computations, 25, 19-28.
6.
H. T. Liu
, Chien-Wei Chang(2016).
Impulsive Effects On the Existence of Solution for a Fractional Diffusion Equation
. Dynamic Systems and Applications, 25.
SCIE(SCI)
7.
H. T. Liu
(2016).
Strong Maximum Principles for Fractional Diffusion Differential Equations
. Dynamic Systems and Appliactions, 25.
SCIE(SCI)
8.
H. T. Liu
, C.Y. Chan(2016).
A Maximum Principle for Fractional Diffusion Differential Equations
. Quarterly of Applied Mathematics, 64(3).
SCIE(SCI)
9.
H. T. Liu
(2014).
Quenching Rates for Parabolic Problems due to a Concentrated Nonlinear Source
. Dynamic Systems and Appliactions, 23(1).
SCIE(SCI)
10.
H. T. Liu
, Chien-Wei Chang(2014).
Quenching Behavior of Parabolic Problems with Localized Reaction Term
. Mathematics and Statistics, 2.
11.
H. T. Liu
, W. Y. Chan(2011).
Blow-up and Quenching for Coupled Semilinear Parabolic Systems
. Applied Mathematical Sciences, 5.
12.
H. T. Liu
(2010).
Existence and non-existence of global solutions for coupled parabolic systems
. Proceedings of Neural, Parallel, and Scientific Computations, 4.
13.
H.T. Liu
, C. Y. Chan(2009).
Quenching for degenerate parabolic problems with nonlocal boundary conditions
. Dynamic Systems and Applications, 18.
SCIE(SCI)
14.
H. T. Liu
, Sheng-Hung Chen(2008).
Blow-up for semilinear integro-differential equations with nonlocal boundary conditions
. Proceedings of Dynamic Systems and Applications 5, 2008.
SCIE(SCI)
15.
H. T. Liu
, C. Y. Chan(2007).
Existence and quenching of the solution for a nonlocal semilinear parabolic problem
. Dynamic Systems and Applications, 16.
SCIE(SCI)
16.
H. T. Liu
, F. Y. Wen(2002).
Blow-up Phenomena for a Degenerate Parabolic Problem with Nonlocal source
. Proceedings of Neural, Parallel and Scientific Computations, 2.
17.
H. T. Liu
(2001).
Impulsive effects on the existence of solution for a fast diffusion equation
. Proceedings of the International Conference on Dynamical Systems and Differential Equations, 2001.
SCIE(SCI)
18. C. Y. Chan,
H. T. Liu
(2001).
Initial data for a single-point quenching
. Dynam. Contin. Discrete Impuls. Systems (Series A), 8.
SCIE(SCI)
19. C. Y. Chan,
H.T. Liu
(2001).
Does quenching for degenerate parabolic equations occur at the boundary
. Dynam. Contin. Discrete Impuls. Systems (Series A), 8.
SCIE(SCI)
20. C. Y. Chan,
H. T. Liu
(1998).
Global existence of solutions for degenerate semilinear parabolic problems
. Nonlinear Anal., 34.
SCIE(SCI)
21. C.Y. Chan,
H. T. Liu
(1996).
Blow-up phenomena for degenerate semilinear parabolic equations
. Proceedings of the Second International Conference on Dynamic Systems and Applications, 2.
SCIE(SCI)
22. C. Y. Chan,
H. T. Liu
(1996).
Quenching in infinite time on the N-dimensional ball
. Dynam. Contin. Discrete Impul. Systems, 2.
SCIE(SCI)
研討會論文
1.
H. T. Liu
, Wei-Cheng Huang(2018).
Existence of Solution for the Problem with a Concentrated Source in a Subdiffusive Medium
. 6th International Eurasian Conference on Mathematical Sciences and Applications (IECMSA-2017), AIP C. Hungary.
專書