在偏微分方程领域发表多篇SCI论文,其中一区或Top期刊7篇,代表性论文如下
(1) C. Li, H.-K. Xu, Dynamic behaviors for the acoustic model with variable coefficients and
nonautonomous damping[J], Z. Angew. Math. Phys., 76 (2025):17.
(2) Li Chan; Liang Jin; Xiao Ti-Jun; Regularity and stability of wave equations withvariable coefficients and Wentzell type boundary conditions, Journal of Differential Equations, 2023, 374: 548-592
(3) Li Chan;Liang Jin;Xiao Ti-Jun; Asymptotic behaviours of solutions for wave equations with damped Wentzell boundary conditions but no interior damping, Journal of Differential Equations, 2021, 271: 76-106.
(4)Li Chan;Liang Jin;Xiao Ti-Jun; Long-term dynamical behavior of the wave model with locally distributed frictional and viscoelastic damping, Communications in Nonlinear Science and Numerical Simulation, 2021, 92: 105472.
(5)Li Chan;Asymptotics for Wave Equations with Damping Only on the Dynamical Boundary, Applied Mathematics and Optimization, 2021, 84: 2011-2026.
(6)Li Chan;Liang Jin; Xiao Ti-Jun ; Boundary stabilization for wave equations with damping only on the nonlinear Wentzell boundary, Nonlinear Analysis-Theory Methods & Applications, 2017,164: 155-175.
(7)Li Chan; Liang Jin; Xiao Ti-Jun ; Dynamical behaviors of solutions to nonlinear wave equations with vanishing local damping and Wentzell boundary conditions, Zeitschrift f¨ur angewandteMathematik undPhysik, 2018, 69.
(8)Li Chan;Xiao Ti-Jun ; Asymptotics for wave equations with Wentzell boundary conditions andboundary damping, Semigroup Forum, 2017, 94(3): 520-531.
(9) Li, Chan; Wu, Li-Jun; Chen, Yunchuan; Li, Jia-Yi; Long-time behaviors of wave equations stabilized by boundary memory damping and friction damping. Communications in Nonlinear Science and Numerical Simulation, 140 (2025), Paper No. 108377, 19 pp.
(10) C. Li, J. Liang, T.-J. Xiao. Polynomial stability for wave equations with acoustic boundary conditions and boundary memory damping. Appl. Math. Comput., 2018, 321:593-601.
(11) C. Li, K-P. Jin. General decay results for viscoelastic systems with memory and time-varying delay.
Math. Methods Appl. Sci., 2022, 45(8):4397- 4407.
(12) K-P. Jin, C. Li. Uniform stabilization for a string/point mass system via arbitrary local memory effects versus frictional damping. Evol. Equ. Control Theory, 2023, 12(3):969-990.
(13) C. Li, T.-J. Xiao, Polynomial stability for wave equations with Wentzell boundary conditions. J.
Nonlinear Convex Anal., 2017, 18 (10):1801-1814.
(14) C. Li, K.P. Jin, Asymptotics for 2-D wave equations with Wentzell boundary conditions in the square. Math. Method. Appl. Sci., 2021, 44: 265-273.
指导学生发表论文
(1) C. Li, X.-Y. Wan. Polynomial stabilizations for wave equations with positive definite kernels and
boundary frictional damping. Math. Methods Appl. Sci., 2023, 46(14):14874-14894.
(2) C. Li, L.-J. Wu, Y. Chen, J.-Y. Li, Long-time behaviors of wave equations stabilized by boundary
memory damping and friction damping, Commun. Nonlinear Sci. Numer. Simul., 140 (2025):108377.(Top期刊)
(3) Wu, L.-J., C. Li, Asymptotics of wave equations with variable coefficients under boundary memory damping,2025, submitted.
(4)Chan Li , Jia-Yi Li , Li-Jun ,Wu, Asymptotic Behaviors of Solutions for Timoshenko Systems with Memory Damping, 2024,submitted.
(5) Chan Li , Jia-Yi Li, Li-Jun ,Wu, Stabilization of Semi-linear Wave Equations with Generalized Positive Definite Kernel and Dynamic Boundary Conditions, 2024, submitted.