朱敏

学术论文：

[1]Min Zhu, Lijuan Guo, Ying Wang, Exiatence and uniqueness of the global conservative weak solutions to the cubic Camassa-Holm-Type equation, Communications in Nonlinear Science and Numerical Simulation, 2024, 132: 107903.

[2]Ying Wang, Min Zhu, On the Cauchy Problem for a Two-component Peakon System with Cubic Nonlinearity, Journal of Dynamics and Differential Equations, 2024，36: 2289-2320.

[3]Zhenyu Wan, Ying Wang, Min Zhu, Wave-breaking phenomena and Gevrey regularity for the weakly dissipative generalized Camassa-Holm equation, Monatshefte für Mathematik，2024，204: 357-387.

[4]Min Zhu, Ying Wang, Blow-up of solutions for an integrable periodic two-component Camassa-Holm system with cubic nonlinearity, Mathematical Methods in the Applied Sciences, 2023, 46(6): 7215-7229.

[5]Min Zhu, Zhaoxian Zhang, Curvature Blow-up and Peakons for the Camassa-Holm Type Equation, Communications in Nonlinear Science and Numerical Simulation, 2023, 119: 107132.

[6]Yichun Mo, Min Zhu, Binhua Feng, Blow-up criteria and instability of standing waves for the fractional schrodinger poisson equation, Electronic Journal of differential Equations, 2023, 2023(24):1-23.

[7]Min Zhu, Ying Wang, Curvature blow-up for the periodic CH-mCH-Novikov Equation, Electronic Journal of Differential Equations, 2021, 103: 1-14.

[8]Hui Zhang, Miao Du, Min Zhu, Multiple solutions of Quasilinear Schrodinger Equations with Critical Growth Via Penalization Method, Mediterranean Journal of Mathematics, 2021, 18: 263.

[9]Min Zhu, Yue Liu, Yongsheng Mi, Wave-breaking phenomena and persistence properties for the nonlocal rotation-Camassa–Holm equation, Annali di Matematica Pura ed Applicata (1923-), 2020, 199(1): 355-377.

[10]Min Zhu, Ying Wang, Wave-breaking phenomena for a weakly dissipative shallow water equation, Zeitschrift fur angewandte Mathematik und Physik, 2020, 71: 96.

[11]Min Zhu, Ying Wang, Blow up phenomena and global existence for the nonlocal periodic rotation-Camassa-Holm system,Communications in Mathematical Sciences, 2020, 18(5): 1315-1335.

[12]Ying Wang, Min Zhu, On the singularity formation for a class of periodic higher-order Camassa-Holm equations, Journal of Differential Equations, 2020，269: 7825-7861.

[13]Ying Wang, Min Zhu, On the persistence and blow up for the generalized two-component Dullin–Gottwald–Holm system, Monatshefte für Mathematik, 2020, 191(2): 377-394.

[14]Min Zhu, Ying Wang, Blow-up of solutions to the rotation b-family system modeling equatorial water waves, Electronic Journal of Differential Equations, 2018, 78: 1-23.

[15]Ying Wang, Min Zhu, Blow-up issues for a two-component system modelling water waves with constant vorticity, Nonlinear Analysis, 2018, 172: 163-179.

[15]Min Zhu, Ying Wang, Blow-up of solutions to the periodic generalized modified Camassa-Holm equation with varying linear dispersion, Discrete & Continuous Dynamical Systems-A, 2017, 37(1): 645-661.

[16]Ying Wang, Min Zhu, Blow-up phenomena and persistence property for the modified b-family of equations, Journal of Differential Equations, 2017, 262(3): 1161-1191.

[17]Ying Wang, Min Zhu, Blow-up solutions for the modified b-family of equations, Nonlinear Analysis, 2017, 150: 19-37.

[18]Ting Luo, Min Zhu, Dynamical stability of the train of smooth solitary waves to the generalized two-component Camassa-Holm system, Quarterly of Applied Mathematics, 2017, 75(2): 201-230.

[19]Min Zhu, Shuanghu Zhang, Blow-up of solutions to the periodic modified Camassa-Holm equation with varying linear dispersion, Discrete & Continuous Dynamical Systems-A, 2016, 36(12): 7235-7256.

[20]Min Zhu, Shuanghu Zhang, On the blow-up of solutions to the periodic modified integrable Camassa--Holm equation, Discrete & Continuous Dynamical Systems-A, 2016, 36(4): 2347-2364.

[21]Junxiang Xu, Kun Wang, Min Zhu, On the reducibility of 2-dimensional linear quasi-periodic systems with small parameters, Proceedings of the American Mathematical Society, 2016, 144(11): 4793-4805.

[22]Min Zhu, On the higher-order b-family equation and Euler equations on the circle, Discrete & Continuous Dynamical Systems-A, 2014, 34(7): 3013-3024.

[23]Min Zhu, Notes on well-posedness for the b-family equation, Journal of Southeast University(English Edition), 2014, 12(1): 36-54.

[24]Min Zhu, Yue Liu, Changzheng Qu, On the model of the compressible hyperelastic rods and Euler equations on the circle, Journal of Differential Equations, 2013, 254(2): 648-659.

[25]Min Zhu, Junxiang Xu, On the Cauchy problem for the two‐component b‐family system, Mathematical Methods in the Applied Sciences, 2013, 36(16): 2154-2173.

[26]Min Zhu, Junxiang Xu, On the wave-breaking phenomena and global existence for the periodic two-component b-family system, Electronic Journal of Differential Equations, 2013, 44: 1-27.

[27]Guilong Gui, Yue Liu, Min Zhu, On the wave-breaking phenomena and global existence for the generalized periodic Camassa–Holm equation, International Mathematics Research Notices, 2012, 2012(21): 4858-4903.

[28]Min Zhu, Junxiang Xu, Persistence Properties of the Two-Component b-Family System, Advanced Nonlinear Studies, 2012, 12(2): 409-425.

[29]Min Zhu, Junxiang Xu, On the wave-breaking phenomena for the periodic two-component Dullin–Gottwald–Holm system, Journal of Mathematical Analysis and Applications, 2012, 391(2): 415-428.

专著教材：

[1]朱敏，杨明辉。高等数学（上册），上海交通大学出版社，2022，12.