[118]郑甲山,Yuanyuan Ke*,Global classical solution of chemotaxis-haptotaxis model with re-establishment mechanisms,Communications in Mathematical Sciences, 2026(24),2331--2357. [117]Xiaoping Song, 郑甲山*, Globalsolvability anduniformboundedness ofclassicalsolution forchemotaxissystem ofimmuneresponses tosolidtumors,Applied Mathematics & Optimization, 2026(94), 55. [116] Haotian Tang,郑甲山*,Global solvability in a higher-dimensional chemotaxis system for alopecia areata: Nonlinear proliferation versus logistic degradation,Discrete and Continuous Dynamical Systems, 2026(58), 222--252. [115] Zhichao Gao,郑甲山*,On theexistence ofsolutions for athree-dimensional Keller-Segel-Navier-Stokessystem withindirectsignal production,Applied Mathematics & Optimization, 2026(94), 35. [114]郑甲山, Yongxiu Shi*,Boundedness ofclassicalsolutions for achemotaxismodel withnonlinearsignalproduction,Zeitschrift für angewandte Mathematik und Physik, 2026(77), 222. [113]郑甲山, Jianing Xie*,Global solvability, boundedness and stabilization to a three-dimensional chemotaxis-Stokes system modeling coral fertilization,Journal of Differential Equations, 2026(480), 114616. [112]郑甲山,Yuying Wang*,Some progress on global solvability and boundedness of solutions for taxis-dominated May-Nowak type system with virus infection and nonlinear diffusion kinetics,Nonlinear Analysis: Real World Applications,2026(92), 104628. [111]Liqiong Pu, 郑甲山*,Optimalregularity and thesharpsaturationexponent for the 3D Keller-Segel-Stokessystem,Applied Mathematics & Optimization,2026(93), 71. [110]郑甲山,Yuying Wang*, Global bounded weak solution in three dimensional chemotaxis-fluid coupled May-Nowak system with nonlinear diffusion and virus propagation,Zeitschrift für angewandte Mathematik und Physik,2026(77), 130. [109]Kaiqiang Li*, Yingying Li,郑甲山,Global existence in a 3D chemotaxis-Stokes system with signal-dependent motion,Journal of Evolution Equations,2026(26), 55. [108]Cunsai Shen,郑甲山,Liqiong Pu*,Global existence and boundedness in a tumor-immune evasion model incorporating logistic growth and chemotactic migration,Journal of Evolution Equations,2026(26), 49. [107]Cunsai Shen,郑甲山,Liqiong Pu*,Asymptoticbehavior of a 3Dchemotaxis-Stokespredator-preysystemincorporatinglogisticgrowth,Applied Mathematics & Optimization,2026(93), 51. [106]郑甲山,Yuying Wang*,Blow-up prevention by the dampening role of superlinear logistic-type kinetics in an N-dimensional parabolic-parabolic chemotaxis-consumption system,Nonlinear Differential Equations and Applications NoDEA,2026(33), 57. [105]郑甲山,Yuying Wang*, Anoptimalresult onglobalwell-posedness ofboundedweaksolution forquasilinear May-Nowak-fluidsystem withnonlineardiffusionterm andimmunechemokine intwodimensions,Applied Mathematics & Optimization,2026(93), 38. [104]Shengquan Liu, Dongpu Li,郑甲山*, Existence and boundedness of the classical global solution to 2D chemotaxis-fluid system with double chemical signals,Electronic Journal of Differential Equations,2026(2026), 1--22. [103] 郑甲山,Yuying Wang*, Some further progress on global existence for chemotaxis system involving synchronous production and signal consumption, Zeitschrift für angewandte Mathematik und Physik, 2026(77), 46. [102] Xiaoping Song,郑甲山*,Globalexistence andboundedness ofweaksolutions for a three-speciespredator-preysystem with p-Laplaciandiffusion,Applied Mathematics & Optimization,2026(93), 23. [101] Kaiqiang Li, Yingying Li*, 郑甲山,Globaldynamics of Keller-Segel-Stokessystem withdensity-dependentmotion,Results in Mathematics, 2026(81), 34. [100] Cunsai Shen, Liqiong Pu*, 郑甲山,Global existence and classical boundedness of solutions in a two-dimensional chemotaxis- Stokes system involving logistic source term,Zeitschrift für angewandte Mathematik und Physik, 2025(76), 1--26. [99] Chuchu Du, Kaiqiang Li*, 郑甲山, Global and bounded solutions for a cross-diffusion chemotaxis model with flux limitation,Discrete and Continuous Dynamical Systems Series-B, 2025(35), 52--65. [98] Ling Liu,郑甲山*,Some progress on the chemotaxis-type Solow-Swan model for economic growth with capital-induced labor migration,数学物理学报(中文版),2025. [97] 郑甲山,Yuying Wang*, Blow-up prevention and rate of convergence of solutions for N-dimensional parabolic-parabolic systems with consumption of chemoattractant,Electronic Journal of Differential Equations, 2025(2025), 1--21. [96] 郑甲山,Yuying Wang*, Existence of global weak solution for a self-consistent Keller-Segel-Navier-Stokes system with tensor-valued sensitivity and signal production in three dimensions,Zeitschrift für angewandte Mathematik und Physik, 2025(76), 216. [95]Yuxuan Liang,Chuchu Du,郑甲山,Kaiqiang Li*,Existence of globally bounded solutions for a predator-prey system with indirect taxis-driven pursuit-evasion and parabolic-elliptic signal,Electronic Research Archive,2025(33), 4222--4240. [94] 郑甲山, Liqiong Pu*, Sufficient conditions for global boundedness in inertial chemotaxis systems with logistic growth,AIMS Mathematics,2025(10), 20626--20641. [93] Fengxiang Zhao, Kaiqiang Li*,郑甲山,Some new results for the well-posedness of solutions for a parabolic-parabolic-elliptic chemotaxis model,Discrete and Continuous Dynamical Systems Series-B,2025(30), 3646--3662. [92] 郑甲山, Yuanyuan Ke*, Global existence and eventual smoothness for a 2-dimensional Keller-Segel system with nonlinear logistic source,Journal of Differential Equations, 2025(437), 113293. [91] 郑甲山,Jianing Xie*, Global existence and regularity in a three-dimensional Keller-Segel-Navier-Stokes system with indirect signal production, Discrete and Continuous Dynamical Systems, 2025(45), 4388--4426. [90] 郑甲山,Yuanyuan Ke*, Decay profile for a multidimensional parabolic-elliptic Keller-Segel-(Navier-)Stokes system, Zeitschrift für angewandte Mathematik und Physik, 2025(76), 187. [89]郑甲山, Kaiqiang Li*,Somefurtherprogress forexistence andboundedness ofsolutions to atwo-dimensionalchemotaxis- (Navier-)Stokessystemmodelingcoralfertilization,Acta Mathematicae Applicatae Sinica, English Series, 2025, 1--32. [88] CunsaiShen, Liqiong Pu*,郑甲山,A class of models with a nonlinear indirect chase-and-escape effect, Discrete and Continuous Dynamical Systems Series-B, 2026(32),427--442. [87]Kaiqiang Li,郑甲山, Haotian Tang*, Boundedness and asymptotic behavior in a parabolic-elliptic pursuit-evasion system with signal-dependent diffusion and sensitivity, Zeitschrift für angewandte Mathematik und Physik, 2025(76), 63. [86]Dayong Qi, 郑甲山*,Boundedness of the solution to a triply haptotactic cross-diffusion system modeling oncolytic virotherapy, Zeitschrift für angewandte Mathematik und Physik, 2025(76), 91. [85] Yingying Li, Kaiqiang Li*,Liqiong Pu,郑甲山,On the existence of globally bounded solutions for a spatial Solow-Swan model with density-dependent motion,Nonlinear Analysis: Real World Applications, 2026(87), 104453. [84]Yuying Wang, Liqiong Pu*, 郑甲山,Global existence and boundedness of classical solutions in chemotaxis-(Navier-)Stokes system with singular sensitivity and self-consistent term,Applied Mathematics Letters,2025(166), 109518. [83] Shengquan Liu, 郑甲山*, A new result for global solvability of a Keller-Segel-Navier-Stokes system with nonlinear diffusion and matrix-valued sensitivities in three dimensions, Journal of Differential Equations, 2025(426),721--759. [82] KaiGao, Seong Tae Jhang, Shaoguang Shi*,郑甲山, Blow-up prevention by subquadratic and quadratic degradations in a three- dimensional Keller-Segel-Stokes system with indirect signal production, Journal of Differential Equations, 2025(423),324--437.(该论文为ESI高被引论文) [81]Fengxiang Zhao,Haotian Tang,郑甲山,Kaiqiang Li*,Existence and boundedness of solutions for a parabolic-parabolic predator-prey model, Electronic Journal of Differential Equations, 2025(2025), 1--17. [80] Liqiong Pu, Haotian Tang*,郑甲山,Smooth solution in an N-dimensional chemotaxis model with intraguild predation,Mathematical Methods in the Applied Sciences, 2025(48),427--442. [79]Dayong Qi, Xueyan Tao,郑甲山*, Boundedness of the solution to a higher-dimensional triply haptotactic cross-diffusion system modeling oncolytic virotherapy, Journal of Evolution Equations, 2025(25), 9. [78]Fengxiang Zhao,郑甲山, Kaiqiang Li*, Global existence and boundedness to an ND chemotaxis-convection model during tumor angiogenesis, Nonlinear Analysis: Real World Applications, 2025(82), 104257. [77] 郑甲山,Zheng-an Yao, Yuanyuan Ke*,Global existence and boundedness for an attraction-repulsion chemotaxis system,Science China Mathematics, https://doi.org/10.1360/SSM-2024-0090. [76] Dayong Qi,郑甲山*,Some progress for boundedness and stabilization in an N-dimensional attraction-repulsion chemotaxis system with logistic source,Communications on Pure and Applied Analysis, 2024(23),916--934. [75] 郑甲山,Xiuran Liu*, Blow-up prevention by indirect signal production mechanism in a two-dimensional Keller-Segel-(Navier-) Stokes system,Zeitschrift für angewandte Mathematik und Physik,2024(75), 1--34. [74] 郑甲山,Jianing Xie*,Some further progress for boundedness of solutions to a quasilinear higher-dimensional chemotaxis-haptotaxis model with nonlinear diffusion,Discrete and Continuous Dynamical Systems,2024(44), 18--60. [73] 郑甲山, Pengmei Zhang*, Xiuran Liu, Some progress for global existence and boundednessin a multi-dimensional parabolic-elliptic two-species chemotaxis system with indirect pursuit-evasion interaction,Applied Mathematics Letters,2023(144), 108729. [72]郑甲山, Xiuran Liu*, Pengmei Zhang, Boundedness of solutions for parabolic-elliptic predator-prey chemotaxis-fluid system with logistic source term,Journal of Differential Equations, 2024(383), 96--129. [71]郑甲山, Xiuran Liu*, Pengmei Zhang,Some new results for the boundedness of solutions for a parabolic-elliptic predator-prey chemotaxis system,Discrete and Continuous Dynamical Systems Series-B, 2023(29),2710--2726. [70]郑甲山,Yuanyuan Ke*, Boundedness and large time behavior of solutions of a higher-dimensional haptotactic system modeling oncolytic virotherapy,Mathematical Models and Methods in Applied Sciences,2023(33), 1875--1907. [69] Jianing Xie, 郑甲山*,Anewresult forglobalexistence andboundedness in athree-dimensionalself-consistentchemotaxis-fluidsystem withnonlineardiffusion,Acta Applicandae Mathematicae,2023(183), 5. [68] Haotian Tang, 郑甲山, Kaiqiang Li*,Global bounded classical solution for an attraction-repulsion chemotaxis system,Applied Mathematics Letters, 2023(138), 108532. [67] 郑甲山, Pengmei Zhang*, Xiuran Liu, Global existence and boundedness for an N-dimensional parabolic-elliptic chemotaxis- fluid system with indirect pursuit-evasion,Journal of Differential Equations, 2023(367), 199--228. [66] Haotian Tang, 郑甲山, Kaiqiang Li*,Global and bounded solution to a quasilinear parabolic-elliptic pursuit-evasion system in N-dimensional domains,Journal of Mathematical Analysis and Applications, 2023(527), 127406. [65] 郑甲山, Xiuran Liu*, Pengmei Zhang,Existence and boundedness of solutions for a parabolic-elliptic predator-preychemotaxis system,Discrete and Continuous Dynamical Systems Series-B, 2023(28),5437--5446. [64]郑甲山, Pengmei Zhang*, Blow-up prevention by logistic source an N-dimensional parabolic-elliptic predator-prey system with indirect pursuit-evasion interaction, Journal of Mathematical Analysis and Applications,2023(519), 126741. [63] 郑甲山, Yuanyuan Ke*,Blow-up prevention by logistic source in an N-D chemotaxis-convection model of capillary-sprout growth during tumor angiogenesis, Communications on Pure and Applied Analysis, 2022. [62] Kaiqiang Li,郑甲山*,An optimal result for global classical and bounded solutions in a two-dimensional Keller-Segel-Navier- Stokes system with saturated sensitivity, Communications on Pure and Applied Analysis, 2022(21),4147--4172. [61] 郑甲山,Jianing Xie*, Global classical solutions to a higher-dimensional doubly haptotactic cross-diffusion system modeling oncolytic virotherapy, Journal of Differential Equations, 2022(340), 111--150. [60] Xu Liu ,郑甲山*,Convergence rates of solutions in a predator-prey system with indirect pursuit-evasion interaction in domains of arbitrary dimension, Discrete and Continuous Dynamical Systems Series-B, 2022(28),2269--2293. [59] 郑甲山, Yuanyuan Ke*, Further study on the global existence and boundedness of the weak solution in a three-dimensional chemotaxis-Stokes system with nonlinear diffusion and general sensitivity, Communications in Nonlinear Science and Numerical Simulation, 2022(115), 106732. [58]郑甲山,Dayong Qi*,Global existence and boundedness in an N-dimensional chemotaxis-Navier-Stokes system with nonlinear diffusion and rotation, Journal of Differential Equations, 2022(335), 347--397. [57] Yuanyuan Ke, 郑甲山*,Large time behavior of solutions to a 3D Keller-Segel-Stokes system involving a tensor-valued sensitivity with saturation, Acta Mathematicae Applicatae Sinica, English Series, 2023(38),1032--1064. [56] Pengmei Zhang, 郑甲山*,Boundedness and stabilization of a three-dimensional parabolic-elliptic Keller-Segel-Stokes system,Discrete and Continuous Dynamical Systems,2022(42), 4095--4125. [55]郑甲山,Jianing Xie*, Global classical solutions of Keller-Segel-(Navier)-Stokes system with nonlinear motility functions,Journal of Mathematical Analysis and Applications, 2022(514), 126272. [54]郑甲山,Dayong Qi, Yuanyuan Ke*,Globalexistence,regularity andboundedness in ahigher-dimensionalchemotaxis-Navier- Stokes system withnonlineardiffusion andgeneralsensitivity,Calculus of Variations and Partial Differential Equations, 2022(61), 1--46. [53]郑甲山, Yuanyuan Ke*, Eventual smoothness and stabilization in a three-dimensional Keller-Segel-Navier-Stokes system modeling coral fertilization, Journal of Differential Equations,2022(328), 228--260. [52]郑甲山*, Eventual smoothness and stabilization in a three-dimensional Keller-Segel-Navier-Stokes system with rotational flux,Calculus of Variations and Partial Differential Equations, 2022(61), 1--34. (该论文为ESI高被引论文) [51] Dayong Qi,郑甲山,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,郑甲山*,A new result on existence of global bounded classical solution to a attraction-repulsion chemotaxis system with logistic source,Journal of Differential Equations, 2021(298), 159--181. [49]郑甲山*, Yuanyuan Ke,Global bounded weak solutions for a chemotaxis-Stokes system with nonlinear diffusion and rotation,Journal of Differential Equations, 2021(289), 182--235. [48] Zhi-An Wang,郑甲山*,Global boundedness of the fully parabolic Keller-Segel system with signal-dependent motilities,Acta Applicandae Mathematicae, 2021(171), 25. [47]郑甲山*,Global classical solutions and stabilization in a two-dimensional parabolic-eelliptic Keller-Segel-Stokes system,Journal of Mathematical Fluid Mechanics, 2021(23), 1--25. [46]郑甲山*,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. [45]Ling Liu,郑甲山*, 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, 2020(491), 124231. [44]郑甲山*, 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, 2021(272), 164--202. (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,2020(4), 1208--1221. [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,2020(268), 7092--7120. [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,2020(25), 3437--3460. [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), 4890. [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), 109. (该论文为ESI高被引论文) [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, 2019(266), 1969--2018. [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,2019(267), 2385--2415. (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, 2019(475),895--917. [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, 2019(24), 3357--3377. [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, 2018(31), 4602--4620. [33]郑甲山*, Yanyan Li,et al., 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, 2018(462), 1--25. [32] 郑甲山* ,Global weak solutions in a three-dimensional Keller-Segel-Navier-Stokes system with nonlinear diffusion,Journal of Differential Equations, 2017(263), 2606--2629. [31] 郑甲山*,Boundedness of solution of a higher-dimensional parabolic-ODE-parabolic chemotaxis-haptotaxis model with generalized logistic source,Nonlinearity, 2017(30), 1987--2009. [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,2017(37), 627--643. [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, 2017(22), 669--686. [28] 郑甲山*,A note on boundedness of solutions to a higher-dimensional quasi-linear chemotaxis system with logistic source, Zeitschriftfür Angewandte Mathematik und Mechanik, 2017(97) , 414--421. [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, 2017(450), 1047--1061. [26] 郑甲山*, Boundedness in a two-species quasi-linear chemotaxis system with two chemicals, Topological methods in nonlinear analysis, 2017(49), 463--480. [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, 2016(72), 2604--2619. [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, 2016(21), 600--613. [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, 2016(442), 353--375. [22] Yifu Wang,郑甲山*,Periodic solutions to a class of biological diffusion models with hysteresis effect,Nonlinear Analysis: Real World Applications, 2016(27),297--311. [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, 2016(26),1667--1685. [20] 郑甲山*, Yifu Wang,Boundedness of solutions to a quasilinear chemotaxis-haptotaxis model,Computers & Mathematics with Applications, 2016(71), 1898--1909. [19] 郑甲山*,Optimal control problem for Lengyel-Epstein model with obstacles and state constraints, Nonlinear Analysis Modelling and Control, 2016(21),18--39. [18]郑甲山*, Uniform blow-up rate for nonlocal diffusion equations with nonlocal nonlinear source,Tokyo Journal of Mathematics,2016(39). [17] Ji Liu, Yifu Wang*,郑甲山,Periodic solutions of a multi-dimensional Cahn-Hilliard equation,Electronic Journal of Differential Equations,2016(42),1--23. [16] Yifu Wang,郑甲山*,Periodic solutions to the Cahn-Hilliard equation with constraint,Mathematical Methods in the Applied Sciences,2016(39),649--660. [15] Ji Liu,郑甲山, Yifu Wang*,Boundedness in a quasilinear chemotaxis-haptotaxis system with logistic source,Zeitschrift für angewandte Mathematik und Physik, 67(2016), 21. [14] 郑甲山, Boundedness of solutions to a quasilinear parabolic-elliptic Keller-Segel system with logistic source,Journal of Differential Equations, 2015(259), 120--140.(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, href="http://www.baidu.com/link?url=FJlW-zeMvSQ0EYabHqFSC8_35R3ZJbJ9KuwYJX4lkoTUsv2Xj2zhspqj7laLy-unjTQAYs5WHzsRVhJAZHydbjhdK6pQxtimHe2e_t3sN3_" Zeitschrift für angewandte Mathematik und Physik, 2015(66), 771--783. [12] 郑甲山, Boundedness of solutions to a quasilinear parabolic-parabolic Keller-Segel system with logistic source,Journal of Mathematical Analysis and Applications, 2015(431), 867--888. [11] 郑甲山,Yifu Wang*,Periodic solutions of non-isothermal phase separation models with constraint,Journal of Mathematical Analysis and Applications, 2015(432), 1018--1038. [10] 郑甲山,Yuanyuan Ke*,Yifu Wang,Periodic solutions to a heat equation with hysteresis in the source term, Computers & Mathematics with Applications, 2015(69), 134--143. [9] 郑甲山*,Optimal controls of multi-dimensional modified Swift-Hohenberg equation, International Journal of Control, 2015 (88),2117--2125. [8] 郑甲山*, Yifu Wang, Optimal control problem for Cahn-Hilliard equations with state constraint, Journal of Dynamical and Control Systems, 2015(21), 257--272. [7] Ji Liu, 郑甲山, Boundedness in a quasilinear parabolic-parabolic chemotaxis system with nonlinear logistic source, Czechoslovak Mathematical Journal, 2015(65), 1117--1136. [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. [5] 郑甲山*,Time optimal controls of the Lengyel-Epstein model with internal control, Applied Mathematics & Optimization, 2014(70), 345--371. [4] 郑甲山*,Time optimal controls of the Cahn-Hilliard equation with internal control, Optimal Control Applications and Methods, 2014(36), 566--582. [3] 郑甲山*, Yifu Wang,Timeoptimalcontrols of the Fitzhugh-Nagumoequation withinternalcontrol, Journal of Dynamical and Control Systems, 2013(19), 483--501. [2] Zhonghai Xu,郑甲山*,Zhenguo Feng,Existence andregularity ofnonnegativesolution ofa singularquasi-linearanisotropicellipticboundaryvalueproblem with gradient terms, Nonlinear Analysis: Theory, Methods & Applications, 2011(74), 739--756. [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,Nonlinear Analysis: Theory, Methods & Applications, 2011(74), 1--8. |
