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[52] Jiashan Zheng ∗, Eventual smoothness and stabilization in a three-dimensional Keller–Segel–Navier–Stokes system with rotational flux, Calculus of Variations and Partial Differential Equations, 61(2022), 1-34. （该论文为ESI高被引论文） [51]Dayong Qi and Jiashan Zheng，A new result for the global existence and boundedness of weak solutions to a chemotaxis-Stokes system with rotational flux term，Z. Angew. Math. Phys. (2021) 72:88. [50]Jianing Xie , Jiashan Zheng ∗, A new result on existence of global bounded classical solution to a attraction-repulsion chemotaxis system with logistic source, Journal of Differential Equations， 298 (2021) 159–181 (SCI 大类二区权威IF 2.26). [49] Jiashan Zheng ∗, Yuanyuan Ke, Global bounded weak solutions for a chemotaxis-Stokes system with nonlinear diffusion and rotation, Journal of Differential Equations, 289 (2021) 182–235. (SCI 大类二区权威IF 2.26). [48] Zhi-An Wang, Jiashan Zheng ∗, Global Boundedness of the Fully Parabolic Keller-Segel System with Signal-Dependent Motilities, Acta Appl Math, (2021) 171:25. (SCI 大类三区权威IF 1.6). [47]Jiashan Zheng ∗ , Global Classical Solutions and Stabilization in a Two-Dimensional Parabolic-Elliptic Keller–Segel–Stokes System，Journal of Mathematical Fluid Mechanics, 23(2021), 1--25. (SCI 大类三区权威IF 1.6). [46]Jiashan Zheng ∗ , Global existence and boundedness in a three dimensional chemotaxis Stokes system with nonlinear diffusion and general sensitivity， Annali di Matematica Pura ed Applicata，https://doi.org/10.1007/s10231-021-01115-4 (SCI 大类二区权威IF 2.0). [45]Ling Liu，Jiashan Zheng ∗ , Gui Bao，Weifang Yan, A new (and optimal) result for the boundedness of a solution of a quasilinear chemotaxis–haptotaxis model (with a logistic source), Journal of Mathematical Analysis and Applications, 491(2020), 124231. [44]Jiashan Zheng ∗ ,A new result for the global existence (and boundedness) and regularity of a three-dimensional Keller-Segel-Navier-Stokes system modeling coral fertilization，Journal of Differential Equations,272（2021）, 164-202 (SCI 大类二区权威IF 2.26). （该论文为ESI高被引论文） [43] Ling Liu，郑甲山*, A new result for boundedness in the quasilinear parabolic–parabolic Keller–Segel model (with logistic source， Computers & Mathematics with Applications, 2019，(4)(79)( 2020), 1208-1221 （SCI 大类二区IF 2.64). [42] 郑甲山, Yuanyuan Ke，Blow-up prevention by nonlinear diffusion in a 2D Keller-Segel-Navier-Stokes system with rotational flux, Journal of Differential Equations, （11）(268)(2020), 7092-7120 (SCI 大类二区权威IF 2.26). [41] Ling Liu，郑甲山*, Gui Bao，Global weak solutions in a three-dimensional Keller-Segel-Navier-Stokes system modeling coral fertilization, Discrete and Continuous Dynamical Systems-Series B, 25(2020), 3437-3460. (SCI 大类三区IF 1.12). [40] Tian Xiang, 郑甲山*, A new result for boundedness of solutions to a chemotaxis--haptotaxis model with/without sub-logistic source， Nonlinearity，2019, 32(12): 4890. (SCI大类二区权威 IF 2.06). [39] Yuanyuan Ke, 郑甲山*, An optimal result for global existence in a three-dimensional Keller--Segel--Navier--Stokes system involving tensor-valued sensitivity with saturation, Calculus of Variations and Partial Differential Equations, 2019, 58(3): 109. (SCI大类二区权威IF 1.738). [38] 郑甲山*, Yuanyuan Ke, Large time behavior of solutions to a fully parabolic chemotaxis--haptotaxis model in $N$ dimensions, Journal of Differential Equations， 266 (2019) ，1969–2018. (SCI大类二区权威IF 2.26). [37]郑甲山*，An optimal result for global existence and boundedness in a three-dimensional Keller-Segel-Stokes system with nonlinear diffusion，Journal of Differential Equations，267(4) (2019), 2385-2415. (SCI大类二区权威IF 2.26). （该论文为ESI高被引论文） [36] Xinchao Song，郑甲山*，A new result for global solvability and boundedness in the N-dimensional quasilinear chemotaxis model with logistic source and consumption of chemoattractant, Journal of Mathematical Analysis and Applications,(475)(1)(2019),895-917. (SCI大类三区IF 1.31). [35] Ling Liu,郑甲山*, Global existence and boundedness of solution of a parabolic--ODE--parabolic chemotaxis--haptotaxis model with (generalized) logistic source, Discrete and Continuous Dynamical Systems-Series B, 24.7 (2019): 3357-3377. (SCI大类三区IF 1. 12). [34] YuanYuan Ke， 郑甲山*, A note for global existence of a two-dimensional chemotaxis-haptotaxis model with remodeling of non-diffusible attractant, Nonlinearity, 31(2018) 4602–4620 。(SCI大类二区权威IF 2.06). [33] 郑甲山*, Yanyan Li， A new result for global existence and boundedness of solutions to a parabolic--parabolic Keller--Segel system with logistic source, Journal of Mathematical Analysis and Applications, 462(1)(2018), 1--25. (SCI 大类三区IF 1.31). [32]郑甲山* , Global weak solutions in a three-dimensional Keller–Segel–Navier–Stokes system with nonlinear diffusion，Journal of Differential Equations, 263(2017), 2606-2629. (SCI 大类二区权威IF 2.26). [31]郑甲山* , Boundedness of solution of a higher-dimensional parabolic-ODE-parabolic chemotaxis--haptotaxis model with generalized logistic source, Nonlinearity, 30(2017) ,1987-2009 . (SCI 大类二区权威IF 2.06) [30] 郑甲山*,Boundedness of solutions to a quasilinear higher-dimensional chemotaxis-haptotaxis model with nonlinear diffusion, Discrete and Continuous Dynamical Systems- Series A, (37)(1)(2017), 627-643. (SCI 大类三区IF 1.35). [29] 郑甲山*, Yifu Wang, A note on global existence to a higher-dimensional quasilinear chemotaxis system with consumption of chemoattractant，Discrete and Continuous Dynamical Systems - Series B, (22)(2)(2017), 669-686. (SCI大类三区IF 1. 12). [28]郑甲山*, A note on boundedness of solutions to a higher-dimensional quasi-linear chemotaxis system with logisticsource,Zeitschriftfür Angewandte Mathematik und Mechanik, (97)(4)(2017) , 414-421. (SCI大类二区IF 1.332). [27]郑甲山*, Boundedness and global asymptotic stability of constant equilibria in a fully parabolic chemotaxis system with nonlinear a logistic source，Journal of Mathematical Analysis and Applications, 450(2017), 1047-1061. (SCI 大类二区IF 1.064). [26]郑甲山*,Boundedness in a two-species quasi-linear chemotaxis system with two chemicals, Topological methods in nonlinear analysis, (49)(2)(2017), 463-480. (SCI 大类三区IF 0. 667). [25]郑甲山*, Yifu Wang, Boundedness and decay behavior in a higher dimensional quasilinear chemotaxis system with nonlinear logistic source, Computers & Mathematics with Applications, 72(10)(2016), 2604-2619. (SCI 大类三区IF 1.531). [24]郑甲山*, Critical blow-up exponents for a non-local reaction-diffusion equation with nonlocal source and interior absorption, Nonlinear Analysis-Modelling and Control journal, 21(5)(2016), 600-613. (SCI 大类二区IF 2.03). [23]郑甲山*, Boundedness in a three-dimensional chemotaxis--fluid system involving the tensor-valued sensitivity with saturation, Journal of Mathematical Analysis and Applications, 442(1) (2016), 353-375. (SCI 大类三区IF 1.120). [22]Yifu Wang, 郑甲山*, Periodic solutions to a class of biological diffusion models with hysteresis effect, Nonlinear Analysis: Real World Applications, (27)(2016)，297--311. (SCI 大类一区IF IF 2.519). [21]郑甲山, The bang-bang principle of time optimal controls for the Kuramoto-Sivashinsky-KdV equation with internal control, International Journal of Robust and Nonlinear Control, (26)2016，1667–1685. (SCI 大类二区IIF 3.176). [20]郑甲山*, Yifu Wang, Boundedness of solutions to a quasilinear chemotaxis--haptotaxis model, Computers & Mathematics with Applications, 71(2016), 1898--1909. (SCI IF 1.697). [19]郑甲山*, Optimal control problem for Lengyel--Epstein model with obstacles and state constraints, Nonlinear Analysis-Modelling and Control, 21(1)(2016), 18--39. (SCI 大类二区 IF1.099). [18]郑甲山*, Uniform blow-up rate for nonlocal diffusion equations with nonlocal nonlinear source, (39)(1), 2016, Tokyo Journal of Mathematics. (SCI 大类四区IF 0.219) [17]Ji Liu，Yifu Wang，郑甲山，Periodic solutions of a multi-dimensional Cahn-Hilliard equation，Electronic Journal of Differential Equations，(42)(2016), 1--23. (SCI 大类四区IF0.524). [16]Ji Liu，郑甲山，Yifu Wang， Boundedness in a quasilinear chemotaxis-haptotaxis system with logistic source, Zeitschrift für angewandte Mathematik und Physik, 67(2) ,2016 DOI: 10.1007/s00033-016-0620-8. (SCI IF1.109). [15] Yifu Wang, 郑甲山, Periodic solutions to the Cahn--Hilliard equation with constraint, Mathematical Methods in the Applied Sciences，39(4)(2016), 649--660. (SCI 大类三区IF 1.58) [14]郑甲山, Boundedness of solutions to a quasilinear parabolic-elliptic Keller-Segel system with logistic source, Journal of Differential Equations, 259(1)(2015), 120--140. (SCI 大类二区权威IF 1.680). （该论文为ESI高被引论文） [13]郑甲山, Yifu Wang, Well-posedness for a class of biological diffusion models with hysteresis effect, Zeitschrift für angewandte Mathematik und Physik, 66(3)(2015), 771--783. (SCI 大类二区 IF 1.109). [12]郑甲山, Boundedness of solutions to a quasilinear parabolic--parabolic Keller--Segel system with logistic source, Journal of Mathematical Analysis and Applications, 431(2),2015, 867–888. (SCI 大类二区 IF 1.120). [11]郑甲山, Yifu Wang, Periodic solutions of non-isothermal phase separation models with constraint, Journal of Mathematical Analysis and Applications, 432(2015), 1018--1038. (SCI大类二区 IF 1.120). [10]郑甲山, Yuanyuan Ke, Yifu Wang, Periodic solutions to a heat equation with hysteresis in the source term, Computers & Mathematics with Applications, 69(2)(2015), 134--143. (SCI 大类三区 IF 1.697). [9]郑甲山*, Optimal controls of multi-dimensional modified Swift-Hohenberg equation, International Journal of Control, 88(10)2015，2117--2125. (SCI 大类三区 IF 1.654 ). [8] 郑甲山*, Yifu Wang,Optimal control problem for Cahn-Hilliard equations with state constraint, Journal of Dynamical and Control Systems, 21(2)(2015), 257--272. (SCI大类四区 IF 0.492). [7]Ji Liu, 郑甲山, Boundedness in a quasilinear parabolic-parabolic chemotaxis system with nonlinear logistic source, Czechoslovak Mathematical Journal, 65(4)2015, 1117--1136. (SCI大类四区 IF 0.288). [6]郑甲山*, Yifu Wang, Boundedness of solutions to a quasilinear parabolic—parabolic Keller--Segel system with supercritical sensitivity and logistic source,8th International Congress on Industrial and Applied Mathematics. ( EI). [5]郑甲山*, Time optimal controls of the Lengyel-Epstein model with internal control, Applied Mathematics & Optimization, 70(2)(2014), 345--371. (SCI 大类三区IF 0.591). [4] 郑甲山*, Time optimal controls of the Cahn--Hilliard equation with internal control, Optimal Control Applications and Methods, 36(4)2014, 566–582 . (SCI大类三区IF 0.903). [3]郑甲山*, Yifu Wang, Time Optimal Controls of the Fitzhugh-Nagumo Equation with Internal Control, Journal of Dynamical and Control Systems,19(4)(2013), 483--501. (SCI 大类四区IF 0.492). [2]Zhonghai Xu , 郑甲山, Zhenguo Feng, Existence and regularity of nonnegative solution of a singular quasi-linear anisotropic elliptic boundary value problem with gradient terms. , 74(3)( 2011), 739--756. (SCI大类二区 IF 1.327). [1]Zhonghai Xu , Zhenguo Feng, 郑甲山, Existence and regularity of solution of mixed boundary value problem of Keldysh-equation with nonlinear absorb term， NonlinearAnalysis: Theory, Methods & Applications, 74(1) (2011), 1--8. (SCI大类二区 IF 1.327). |
