金海洋

金海洋

个人简介

金海洋,1987年7月生,华南理工大学数学学院教授、博士生导师

工作经历

教育经历

主讲课程

《数学分析》、《线性代数与解析几何》、《概率论与数理统计》、《医用高等数学》、《数学分析习题选讲》、《激波理论初步》

主要研究方向：生物趋向性运动的数学理论、非线性偏微分方程及其应用

博士生、硕士生招生方向：应用数学

现主要研究内容：生态捕食系统中的趋食性运动、趋化模型解的适定性问题

科研获奖

[1] 2022年度广东省自然科学二等奖，成果名称:生物趋向性运动的数学理论;完成人:金海洋（华南理工大学）、刘锐（华南理工大学）

科研项目

[1] 国家自然科学基金-面上项目(12371203): 2024.1-2027.12,在研，主持

[2] 广东省自然科学基金-杰出青年项目(2022B1515020032): 2022.1-2025.12,在研,主持

[3] 广东省自然科学基金-面上项目(2020A1515010140): 2019.10-2022.10,已结题

[4] 广州市科技计划项目(202002030363): 2020.4-2023.3,已结题

[5] 国家自然科学基金-面上项目(11871226): 2019.1-2022.12,已结题

[6] 国家自然科学基金-青年基金项目(11501218):2016.1-2018.12,已结题

[7] 中国博士后科学基金-面上项目(2015M572302):2015.3-2016.9,已结题 

科研论文

[34] H.Y. Jin, Z.A. Wang and L. Wu,Global solvability and stability of an alarm-taxis system. SIAM J. Math. Anal.,  55(4):2838-2876, 2023JWW-SIMA-2023.pdf.

[33] H.Y. Jin and F. Zou*, Nonlinear stability of traveling waves to a parabolic-hyperbolic system modeling chemotaxis with periodic perturbations.  J. Differential Equations, 352:23-66, 2023.JZ-JDE-2023.pdf

[32] H.Y. Jin, G. Lu and F. Zou*, Qualitative properties for a three-species food chain model with cross-diffusion and intra-specific competition. Discrete Contin. Dyn. Syst. Ser. B., 28(10):5244-5268, 2023JLZ-DCDSB-2023.pdf.  

[31] H.Y. Jin and K. Xu, Boundedness of a chemotaxis-convection model describing tumor-induced angiogenesis. Acta Math. Sci. Ser. B (Engl. Ed.) 43(1):156-168, 2023.JX-AMS-2023.pdf

 [30] J. Chu, H.Y. Jin  and T. Xiang, Global dynamics in a chemotaxis model describing tumor angiogenesis with/without mitosis in any dimension. Commun. Math. Sci., 21(4):1055-1095, 2023.CJX-CMS-2023.pdf

[29] J. Chu and H.Y. Jin*, Predator-prey systems with defense switching and density-suppressed dispersal strategy. Math. Biosci. Eng. 19(12):12472-12499, 2022. CJ-MBE-2022.pdf

[28] H.Y. Jin, Z.A. Wang and L. Wu, Global dynamics of a three-species spatial food chain model. J. Differential Equations, 333:144-183, 2022.JWL-JDE-2022.pdf

[27] J. Chu, H.Y. Jin* and L. Xiong, Global dynamics of a tumor invasion model with/without logistic source. Z. Angew. Math. Phys. 72:181, 2021.CJX-ZAMP-2021.pdf

[26]  H.Y. Jin and T. Xiang,  Negligibility of haptotaxis effect in a chemotaxis-haptotaxis model.  Math. Models Methods Appl. Sci., 31(7):1373-1417, 2021.   JX-M3AS-2021.pdf

[25]  H.Y. Jin and Z.A. Wang, Global dynamics and spatio-temporal patterns of predator-prey systems with density-dependent motion. Euro. J. Appl. Math., 32:652-682, 2021. JW-EJAM2021.pdf

[24]  H.Y. Jin and J. Xu,  Analysis of the role of convection in a system describing the tumor-induced angiogenesis. Commun. Math. Sci., 19(4):1033-1049,2021.JX-CMS-2021.pdf

[23]  H.Y. Jin and Z.A. Wang, The Keller-Segel system with logistic growth and signal-dependent motility. Discrete Contin. Dyn. Syst. Ser. B. 26(6):3023-3041, 2021.   Jin-Wang-DCDSB-2021.pdf

[22]  H.Y. Jin, S. Shi and Z.A. Wang, Boundedness and asymptotics of a reaction-diffusion system with density-dependent motility. J. Differential Equations, 269:6758-6793, 2020. JSW-DSM-JDE.pdf

[21]  H.Y. Jin and Z.A. Wang, Critical mass on the Keller-Segel system with signal-dependent motility. Proc. Amer. Math. Soc., 148:4855-4873, 2020.Jin-Wang-PAMS-2020.pdf

[20]  H.Y. Jin and Z.A. Wang, Global stabilization of the full attraction-repulsion Keller-Segel system.  Discrete Contin. Dyn. Syst. Ser. A.  40(6):3509-3527, 2020. Jin-Wang-DCDSA-2020.pdf

[19]  H.Y. Jin, Z. Liu, S. Shi and J. Xu, Boundedness  and stabilization in two-species chemotaxis-competition system with signal-dependent diffusion and sensitivity. J. Differential Equations, 267:494-524,2019. JLSX-JDE-2019.pdf

[18]  H.Y. Jin and T. Xiang, Convergence rates of solutions for a two-species chemotaxis-Navier-Stokes system with competitive kinetics. Discrete Contin. Dyn. Syst. Ser. B, 24(4):1919-1942, 2019.JX-CDDSB-2019.pdf

[17]  H.Y. Jin and T. Xiang, Chemotaxis effect vs logistic damping on boundedness in the 2-D minimal Keller-Segel  model. C. R. Math. Acad. Sci. Paris.,  356:875-885, 2018.JX-CRM-2018.pdf

[16]  H.Y. Jin, Y.J. Kim and Z.A. Wang, Boundedness, stabilization and pattern formation driven by density-suppressed motility. SIAM J. Appl. Math.,  78(3):1632-1657, 2018.Jin-Wang-SIAM-2018.pdf

[15]  H.Y. Jin, Boundedness and large time behavior in a two-dimensional Keller-Segel-Navier-Stokes system wtih signal-dependent diffusion. Discrete Contin. Dyn. Syst. Ser. A, 38(7):3595-3616, 2018.J-DCDSA-2018.pdf

[14]  H.Y. Jin, Z. Liu and S. Shi, Global dynamics of a quasilinear chemotaxis model arising from tumor invasion. Nonlinear Anal. Real World Appl., 44:18-39, 2018. JLS-NA-2018.pdf

[13]  H.Y. Jin and T. Xiang, Repulsion effects on boundedness in a quasilinear attraction-repulsion chemotaxis model in higher dimensions. Discrete Contin. Dyn. Syst. Ser. B, 23(8):3071-3085,2018.JX-DCDSB1-2018.pdf

[12]  H.Y. Jin and Z.A. Wang, A dual-gradient chemotaxis system modeling the spontaneous aggregation of microglia in Alzheimer's disease. Anal. Appl., 16(3): 307-338, 2018.JW-AA-2018.pdf

[11]  L.L. Fan and H.Y. Jin*,  Global existence and asymptotic behavior to a chemotaxis system with consumption of chemoattractant in higher dimensions. J. Math.Phys., 58(1), 011503, 2017.FJ-JMP-2017.pdf

[10]  H.Y. Jin, Z. Liu and S. Shi, Boundedness and large time behavior of an attraction-repulsion chemotaxis model with logistic source. Kinet. Relat. Models, 10(3):855-878, 2017.SLJ-KRM-2017.pdf

[9]  H.Y. Jin and Z.A. Wang, Global stability of prey-taxis systems. J. Differential Equations, 262(3):1257-1290, 2017. JW-JDE-2017.pdf

[8]  H.Y. Jin and Z. Liu，Global dynamics of the Boussinesq-Burgers system with large initial data. Math. Methods Appl. Sci.,39(18):5732-5743, 2016.JL-M2AS-2016.pdf

[7]  H.Y. Jin and T. Xiang, Boundedness and exponential convergence in a chemotaxis model for tumor invasion. Nonlinearity, 29:3579-3596, 2016.JX-Nonlinearity-2016.pdf

[6]  H.Y. Jin and Z.A. Wang,  Boundedness, blowup and critical mass phenomenon in competing   chemotaxis. J. Differential Equations, 260(1): 162-196,2016.JW-JDE-2016.pdf

[5]  H.Y. Jin and Z. Liu, Large time behavior of the full attraction-repulsion Keller-Segel system in the whole space. Appl. Math. Lett., 47:13-20,2015.JL-APL-2015.pdf

[4]  H.Y. Jin, Boundedness of the attraction-repulsion Keller-Segel system. J. Math. Anal. Appl., 422(2):1463–1478,2015.J-JMAA-2015.pdf

[3]  H.Y. Jin, Z.A. Wang and L. Xiong, Cauchy problem of the magnetohydrodynamic Burgers system. Commun. Math. Sci., 13(1):127-151, 2015.JWX-CMS-2015.pdf

[2]  H.Y. Jin and Z.A. Wang, Asymptotic dynamics of the one-dimensional attraction-repulsion Keller-Segel model. Math. Methods Appl. Sci.,38(3):444-457,2015.JW-M2AS-2015.pdf

[1]  H.Y. Jin, J. Li and  Z.A. Wang, Asymptotic stability of traveling waves of a chemotaxis model    with singular sensitivity.  J. Differential Equations, 255(2):193-219, 2013.JLW-JDE-2013.pdf

mahyjin@scut.edu.cn

数学学院4216