| 學術論文： |
[1]M. Zhou, C. Wang and Y. Nie, Quenching of solutions to a class of semilinear parabolic equations with boundary degeneracy, J. Math. Anal. Appl., 421 (1) (2015), 59-74. (SCI) [2]Y. Nie, Q. Zhou, M. Zhou and X. Xu, Quenching phenomenon of a singular semilinear parabolic problem, J. Dyn. Control Syst., 21 (1) (2015), 81-93. (SCI) [3]M. Zhou, Y. Nie, Q. Zhou and W. Guo, Quenching of solutions to a class of one-dimensional p-Laplacian Dirichlet problems, J. Dyn. Control Syst., 22 (3) (2016), 555-562. (SCI) [4]C. Wang and M. Zhou, A degenerate elliptic problem from subsonic-sonic flows in general nozzles, J. Differential Equations, 267 (6) (2019), 3778-3796. (SCI) [5]F. Xu, J. Yin, M. Zhou and Q. Zhou, Null controllability of nonlinear control systems governed by coupled degenerate parabolic equations, Electron. J. Differential Equations, 2019, Paper No. 123, 15 pp. (SCI) [6]H. Ye, Q. Liu and M. Zhou, An $L^\infty$ bound for solutions of a fractional Cahn-Hilliard equation, Comput. Math. Appl., 79 (12) (2020), 3353-3365. (SCI) [7]M. Zhou and Y. Leng, Existence and nonexistence of the solutions to the Cauchy problem of quasilinear parabolic equation with a gradient term, Lith. Math. J., 61 (1) (2021), 123-142. (SCI) [8]M. Zhou and J. Yin, Continuous subsonic-sonic flows in a two-dimensional semi-infinitely long nozzle, Electronic Research Archive, 29 (3) (2021), 2417-2444. (SCI) [9]X. Zhao, M. Zhou and X. Jing, Asymptotic behavior of solutions to porous medium equations with boundary degeneracy, Electron. J. Differential Equations, 2021, Paper No. 96, 19 pp. (SCI) |
