| 1. | H. T. Liu, "Existence of the Solution for the Problem in Subdiffusive Medium with a Moving Concentrated Source," International Journal of Applied Physics and Mathematics, Vol.11, No. 4, 71-77, May, 2021 EI |
| 2. | H. T. Liu, "Blow-up behavior of the Solution for the problem in a subdiffusive mediums," Mathematical Methods in the Applied Sciences, Vol 42, No.16, 5383-5389, Nov. 2019 SCI |
| 3. | H.T. Liu and C.Y. Chan, "Existence of Solution for the Problem with a Concentrated Source in a Subdiffusive Medium," Journal of Integral Equations and Applications, Vol. 30, No.1, pp.41-65, March. 2018 SCI |
| 4. | H.T.Liu and W. Y. Chan, "Finding the Critical Domain of Multi-dimensional Quenching Problems," Neural, Parallel, and Scientific Computations, 25, 19-28, March 2017 |
| 5. | H. T. Liu and Chien-Wei Chang, "Impulsive Effects On the Existence of Solution for a Fractional Diffusion Equation," Dynamic Systems and Applications, 25, 493-500, Dec. 2016 SCI |
| 6. | H. T. Liu, "Strong Maximum Principles for Fractional Diffusion Differential Equations," Dynamic Systems and Appliactions, 25, 365-376, 2016 SCI |
| 7. | H. T. Liu and C.Y. Chan, "A Maximum Principle for Fractional Diffusion Differential Equations," Quarterly of Applied Mathematics, VOLUME 64, NUMBER 3, p. 421–427, Sept. 2016 SCI |
| 8. | H. T. Liu, "Quenching Rates for Parabolic Problems due to a Concentrated Nonlinear Source," Dynamic Systems and Appliactions, Vol. 23, No, 1, p.75-82, March 2014 SCI |
| 9. | H. T. Liu, Chien-Wei Chang, and Yen-Huang Hsu, "Quenching Behavior of Parabolic Problems with Localized Reaction Term," Mathematics and Statistics, Vol. 2(1) 48-53. |
| 10. | H. T. Liu and W. Y. Chan, "Blow-up and Quenching for Coupled Semilinear Parabolic Systems," Applied Mathematical Sciences, Vol. 5, 2011, no. 24, 1177 - 1191 |
| 11. | H. T. Liu, "Existence and non-existence of global solutions for coupled parabolic systems," Proceedings of Neural, Parallel, and Scientific Computations, 4 (2010) 262-266 |
| 12. | H.T. Liu and C. Y. Chan, "Quenching for degenerate parabolic problems with nonlocal boundary conditions," Dynamic Systems and Applications, 18 (2009), 17-28. SCI |
| 13. | H. T. Liu and Sheng-Hung Chen, "Blow-up for semilinear integro-differential equations with nonlocal boundary conditions," Proceedings of Dynamic Systems and Applications 5, 283-290, Aug. 2008 SCI |
| 14. | H. T. Liu and C. Y. Chan, "Existence and quenching of the solution for a nonlocal semilinear parabolic problem," Dynamic Systems and Applications, 16 (2007), 561-569. SCI |
| 15. | H. T. Liu and F. Y. Wen, "Blow-up Phenomena for a Degenerate Parabolic Problem with Nonlocal source," Proceedings of Neural, Parallel and Scientific Computations, Vol. 2 (2002), 229-232 |
| 16. | H. T. Liu, "Impulsive effects on the existence of solution for a fast diffusion equation," Proceedings of the International Conference on Dynamical Systems and Differential Equations, (added volume to Discrete Contin. Dynam. Systems ) (2001), 248-253 SCI |
| 17. | C. Y. Chan and H. T. Liu, "Initial data for a single-point quenching," Dynam. Contin. Discrete Impuls. Systems (Series A), 8 (2001), 15-23 SCI |
| 18. | C. Y. Chan and H.T. Liu, "Does quenching for degenerate parabolic equations occur at the boundary," Dynam. Contin. Discrete Impuls. Systems (Series A), 8 (2001), 121-128 SCI |
| 19. | C. Y. Chan and H. T. Liu, "Global existence of solutions for degenerate semilinear parabolic problems," Nonlinear Anal., 34 (1998), 617-628 SCI |
| 20. | C.Y. Chan and H. T. Liu, "Blow-up phenomena for degenerate semilinear parabolic equations," Proceedings of the Second International Conference on Dynamic Systems and Applications, 2 (1996), 123-126 SCI |
| 21. | C. Y. Chan and H. T. Liu, "Quenching in infinite time on the N-dimensional ball," Dynam. Contin. Discrete Impul. Systems, 2 (1996), 303-316 SCI |
