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个人简介赵才地, 博士, 教授, 硕士生导师 1977 年 4 月出生于湖北阳新, 美国数学评论和德国数学文摘特约评论员, 先后入选浙江省高校优秀青年教师资助计划, 温州市新世纪 551 人才第一层次和浙江省 151 人才第二层次已在国内外三十多种数学杂志, 如 J.Differential Equations Nonlinearity J.Math.Fluids Mech. Quart.Appl.Math. J.Math.Phy. Math. Meth. Appl. Sci. Dynamical of PDE Topological Methods in Nonl. Anal. J.Evolution Equations Disc.Cont.Dyna.Syst. (A) Inter.J.Bifur.Chaos Nonl.Anal. Appl.Math.Lett. J.Math.Anal.Appl. J.Comp.Appl.Math. Comm.Pure Appl.Anal. 中国科学数学学报数学年刊应用数学学报数学物理学报等上发表论文 40 余篇, 其中 SCI 收录 30 余篇为国内外若干杂志, 如 J.Math.Phys. Disc.Cont.Dyna.Syst. (A) E.J.Differential Equations Nonl.Anal. J.Comp.Appl.Math. Appl.Math.Lett. 中国科学数学学报数学年刊数学物理学报高校应用数学学报等承担一些审稿工作研究方向 : 应用偏微分方程无穷维动力系统 ; 格点动力系统欢迎英语过六级的学生报考研究生 :zhaocaidi2013@163.com, 13566227476 主要经历 1996 年 9 月 -2000 年 7 月湖北民族学院数学系理学学士 2000 年 9 月 -2003 年 6 月华中科技大学数学系理学硕士 ( 导师 : 李用声教授 ) 2003 年 7 月 2005 年 10 月温州大学数学与信息科学学院助教 2005 年 10 月 2010 年 10 月温州大学数学与信息科学学院讲师 2010 年 11 月至今温州大学数学与信息科学学院副教授, 硕导 2005 年 8 月 -2008 年 6 月上海大学数学学院攻读博士学位 ( 导师 : 周盛凡教授 ) 2009 年 6 月 2011 年 6 月华中科技大学数学与统计学院博士后研究 ( 导师 : 段金桥教授 ) 2010 年 12 月 2011 年 1 月美国南弗洛里达大学数学系学术访问 2013 年 5 月 2013 年 8 月台湾中央大学数学系学术访问主讲课程本科生课程 : 数学分析实变函数经济数学高等数学线性代数常微分方程 ( 温州大学精品课程 ) 研究生课程 : 实分析基础广义函数与 Sobolev 空间主要科研项目 1. 赵才地, 段金桥, 安荣, 李媛, 等, 国家自然科学基金 ( 面上项目 ), 项目名称 : 流体力学中几类非线性偏微分方程组的动力学行为 ( 编号 :11271290), 金额 :60.00 万元, 起止时间 :2013.1-2016.12

2. 赵才地, 李静, 林瑞跃, 连新泽, 国家自然科学基金 ( 青年基金 ), 项目名称 : 一类非牛顿流方程组解的渐近行为的若干问题 ( 编号 :10901121), 金额 :16. 00 万元, 起止时间 : 2010.1-2012.1 3. 赵才地, 国家自然科学基金 ( 天元基金 ), 项目名称 : 不可压非牛顿流体力学方程组的吸引子 ( 编号 :10826091), 金额 :3.00 万元, 起止时间 :2009.1-2009.12 4. 赵才地, 李静, 连新泽, 浙江省自然科学基金, 项目名称 : 非牛顿流方程组解的渐近行为研究 ( 编号 :Y6080077), 金额 :8.00 万元, 起止时间 :2009.1-2010.12 5. 赵才地, 中国博士后科学基金, 项目名称 : 数学物理中的若干随机动力系统 ( 编号 :20090460952), 金额 :3.00 万元, 起止时间 :2009.6-2011.6 6. 周盛凡, 赵才地, 廖新元, 国家自然科学基金 ( 面上项目 ), 项目名称 : 非自治格点系统与非牛顿流体方程组的渐近行为 ( 编号 :10771139), 金额 : 25.00 万元, 起止时间 :2008.1-2010.12 7. 赵才地, 李静, 安荣, 温州大学国家自然科学基金预研基金, 项目名称 : 数学物理中的若干随机动力系统 ( 编号 :2008YYLQ01), 金额 :5.00 万元, 起止时间 :2010.1-2.12.12 主要获奖荣誉 1. 赵才地, 李用声, 周盛凡, 一类非牛顿流方程组轨道吸引子的正则性与整体吸引子的上半连续性, 浙江省首届自然科学学术二等奖,2010 2. 赵才地, 周盛凡, 格点动力系统的渐近行为, 浙江省高校科研成果三等奖,2011 3. 赵才地, 周盛凡, 非牛顿流方程组解的渐近行为的系列结果, 浙江省高校科研成果三等奖,2010 4. 赵才地, 温州市第二届青年科技奖,2011 5. 赵才地, 一类非牛顿流方程组轨道吸引子的正则性与整体吸引子的上半连续性, 十一五浙江省自然科学基金优秀论文奖,2012 6. 赵才地一类非自治不可压缩非牛顿流的拉回吸引子, 浙江省第二届自然科学学术三等奖,2012 7. 赵才地, 周盛凡, 一类非牛顿流方程组的动力学行为, 浙江省高校科研成果三等奖,2012 8. 赵才地, 温州大学优秀教师,2012 9. 赵才地, 浙江省优秀科技工作者,2013 10. 赵才地, 温州大学研究生部我心目中的好导师,2013 主要科研论文 2015 [1] Caidi Zhao, Wenlong Sun, Cheng Hsiung Hsu, Pullback dynamical behaviors of the non-autonomou micropolar fluid flows, Dynamics of PDE, 12(3)(2015), 265-288. (SCI) [2] Caidi Zhao, Hongjin Zhu, Upper bound of decay rate for solutions to the Navier Stokes Voigt equations in R3, Appl. Math. Comp., 256(2015), 183-191. (SCI) [3] 赵才地, 吴鹤灵, 李楚进, 一类三维不可压非牛顿流的轨道吸引子, 数学学报,

58(1)(2015), 1-12. [4] 梁芸芸, 朱泽奇, 赵敏, 赵才地, 无穷个点上长波 - 短波共振方程组核截面的分形维数估计, 数学物理学报,35(A)2015, 1146-1157. [5] Bei Li, Hongjin Zhu, Caidi Zhao, Time decay rate of solutions to the hyperbolic MHD equations in R^3, Acta Math. Sinica, In Press. (SCI) [6] Caidi Zhao, Guowei Liu, Rong An, GlobalWell-Posedness and Pullback Attractors for an Incompressible Non-Newtonian Fluid with Infinite Delays, Differ Equ Dyn Syst, In Press. (SCI) 2014 [1] Caidi Zhao, Yunyun Liang, Min Zhao, Upper and lower bounds of time decay rate of solutions for a class of third grade fluids in R^3, Nonlinear Anal. (RWA), 15(2014), 229-238. (SCI) [2]Caidi Zhao, Guowei Liu, Weiming Wang, Smooth pullback attractors for non-autonomous 2D non-newtonian fluid and their tempered behavior, J. Math. Fluids Mech., 16(2014), 243-262. (SCI) [3] Caidi Zhao, Lei Kong, Min Zhao, The trajectory attractor and its limiting behavior for the convective Brinkman-Forchheimer equations, Topological Method in Nonl. Anal., 44(2)(2014), 413-433. (SCI) 2013 [1] Caidi Zhao, Jinqiao Duan, Convergence of global attractor of 2D non-newtonian system to global attractor of 2D Navier-Stokes system, Science China: Mathematics, 2013,56(2), 53-265 (SCI) [2] Caidi Zhao, Approximation of the incompressible non-newtonian fluid equations by the artificial compressibility method, Math. Meth.Appl. Sci., 2013, 36, 840-856. (SCI) [3] Caidi Zhao, Existence and smoothness of uniform attractors for a non-newtonian fluid on 2D unbounded domains, Dynamics of Partial Differential Equations, 2013, 10, 283-312. (SCI) 2012 [1] Caidi Zhao, Pullback asymptotic behavior of solutions fora non-autonomous non-newtonian fluid on 2D unbounded domains, J. Math. Phys., 12,2012, 1-21.(SCI) [2] Yuncheng You, Caidi Zhao, Shengfan Zhou, The existence of uniform attractors for 3D Brinkman-Forhheimer equations, Disc. Cont. Dyna. Syst. (A), 32,2012,3787-3800. (SCI) [3] Caidi Zhao, Jinqiao Duan, Upper semicontinuity of global attractor for Navier-Stokes equations,inter. J. Bifur. Chaos, 2012,22(3), 1250046-1-7. (SCI) [4] Caidi Zhao, Yuncheng You, Approximation of the incompressible convective Brinkman Forchheimer equations, J. Evolution Equations, 2012, 12, 767-788. (SCI) 2011 [1] 赵才地, Navier-Stokes 方程组的 H^1 一致吸引子, 数学物理学报, 2011(31(5)A), 1416-1430. [2] Caidi Zhao, Xiaolin Jia, Xinbo Yang, Uniform attractor for nonautonomous incompressible non-newtonian fluid with a new class of external forces, Acta Mathematica Scientia,2011, 31(B)5,1803-1812. (SCI) [3] Caidi Zhao, Yongsheng Li, Shengfan Zhou, Random attractor for incompressible

non-newtonian fluid with multiplicative noise,acta Mathematica Scientia, 2011(31(B)2), 567-575. (SCI) 2010 [1] 赵才地, 周盛凡, 格点系统存在指数吸引子的充分条件与应用, 数学学报, 2010(53), 233-242. [2] Caidi Zhao, Shengfan Zhou, Upper semicontinuity of attractors for lattice systems under singular perturbations, Nonlinear Anal., 2010(72), 2149-2158. (SCI) [3] Caidi Zhao, Jinqiao Duan, Random attractor for an Ladyzhenskaya model with additive noise, J. Math. Anal. Appl., 362(2010), 241-251. (SCI) 2009 [1] Caidi Zhao, Yongsheng Li, Shengfan Zhou, Regularity of trajectory attractor and upper semicontinuity of global attractor for a 2D non-newtonian fluid, J.Differential Equations, 247(2009), 2331-2363. (SCI) [2] Caidi Zhao, Shengfan Zhou, Yongsheng Li, Existence and regularity of attractors for an incompressible non-newtonian fluid with delays, Quart.Appl. Math., 67(2009), 503-540. (SCI) [3] Caidi Zhao, Shengfan Zhou, Weiming Wang, Compact kernel sections for lattice systems with delays,nonlinear Anal., 70(2009), 1330-1348. (SCI) [4] Caidi Zhao, Shengfan Zhou, Sufficient conditions for the existence of global random attractors for stochastic lattice dynamical systems and applications, J. Math.Anal.Appl., 354(2009), 78-95. (SCI) 2008 [1] Caidi Zhao, Shengfan Zhou, Yongsheng Li, Pullback trajectory attractors for evolution equations and application to 3D incompressible non-newtonian fluid, Nonlinearity, 2008(21), 1691-1717. (SCI) [2] Caidi Zhao, Shengfan Zhou, Compact kernel sections of long-wave-short-wave resonance equations on infinite lattices,nonlinearl Anal., 68(2008), 652-670. (SCI) [3] Caidi Zhao, Shengfan Zhou, Xinze Lian,H^1 -uniform attractor and asymptotic smoothing effect of solutions for a nonautonomous micropolar fluid flow in 2D unbounded domains, Nonlinear Anal.:(RWA),9(2008), 608-627. (SCI) [4] Caidi Zhao, Shengfan Zhou, Yongsheng Li, Theorems about the attractor for incompressilbe non-newtonian flow driven by external forces that are rapidly oscillating in time but have a smooth average, J. Comp. Appl. Math., 220(2008), 129-142. (SCI) [5] Caidi Zhao, Shengfan Zhou, Limit behavior of global attractors for the complex Ginzburg Landau equation on infinite lattices, Appl.Math. Lett., 21(2008),628-635. (SCI) [6] Caidi Zhao, Shengfan Zhou,Yongsheng Li, A note on nonautonomous Klein Gordon Schr\"odinger equations with homogeneous Dirichlet boundary condition, Acta Math. Scientia, 28(B)4(2008), 823-833. (SCI) [7] Caidi Zhao, Shengfan Zhou, Uniform attractor for a two-dimensional nonautonomous incompressible non-newtonian fluid, Appl. Math. Comp., 201(2008), 688-700. (SCI) 2007

[1] Caidi Zhao, Shengfan Zhou, Pullback attractor for a non-autonomous non-newtonian fluid, J.Differential Equations, 238(2007), 394-425. (SCI) [2] Caidi Zhao, Shengfan zhou, Attractors of retarded first order lattice systems, Nonlinearity, 20(2007), 1987-2006. (SCI) [3] Shengfan Zhou, Caidi Zhao, Xinyuan Liao, Compact uniform attractor for dissipative non-autonomous lattice dynamical systems, Commu. Pure Appl. Anal., 6(2007), 1087-1111. (SCI) [4] Caidi Zhao, Shengfan Zhou, Yongsheng Li, Trajectory attractor and global attractor for a two-dimensional incompressible non-newtonian fluid, J. Math. Anal. Appl., 325 (2007), 1350 1362. (SCI) [5] Caidi Zhao, Shengfan Zhou, Compact kernel sections for nonautonomous Klein Gordon Schrödinger equations on infinite lattices, J. Math. Anal. Appl., 332(2007) 32-56. (SCI) [6] Caidi Zhao, Shengfan Zhou, Limit behavior of global attractors for lattice nonclassical parabolic equations, Appl. Math. Lett., 20(2007), 829-834. (SCI) [7] Caidi Zhao, Yongsheng Li, Shengfan Zhou, Asymptotic smoothing effect of solutions to Davey Stewartson systems on the whole plane, Acta Math. Sinica, 23(2007), 2043-2060. (SCI) 2004-2006 [1] Caidi Zhao, Shengfan Zhou, Xinyuan Liao, Uniform attractors for nonautonomous incompressible non-newtonian fluid with locally uniform integrable external forces, J. Math. Phys., 47, 052701(1-13), 2006. (SCI) [2] Caidi Zhao, Yongsheng Li, A note on the asymptotic smoothing effect of solutions to a non-newtonian system in 2-D unbounded domains, Nonlinear Anal., 60 (2005), 475-483. (SCI) [3] Caidi Zhao, Yongsheng Li, H^2-compact attractor for a non-newtonian system in two dimensional unbounded domains, Nonlinear Anal., 56(2004), 7:1091-1103. (SCI) 硕士研究生培养情况 2010 级贾晓琳杨新波 2011 级刘国威李春秋孔蕾吴鹤灵 2012 级梁芸芸孙文龙 2013 级朱红锦 2014 级李蓓张明书 2015 级阳玲薛刚与研究生合作发表主要论文 : [1] Xiaolin Jia, Caidi Zhao, Xinbo Yang, Global attractor and Kolmogorov entropy of three component reversible Gray Scott model on infinite lattices, Appl. Math. Comp., 2012, 218, 9781-9789. ( 通讯作者 ) (SCI) [2]Xiaolin Jia, Caidi Zhao, Juan Cao,Uniform attractor for discrete Selkov equations, Disc.Cont. Dyna. Syst. (A), 2014, 34(1), 229-248. ( 通讯作者 )(SCI) [3] Xinbo Yang, Caidi Zhao, Juan Cao, Dynamics of the discrete coupled nonlinear Schroinger Boussinesq equations, Appl. Math. Comp., 2013, 219, 8508-8524. ( 通讯作者 )(SCI)

[4] 杨新波, 赵才地, 贾晓琳, 自治耦合格点非线性 Schrodinger 方程组的一致吸引子及熵的估计, 数学物理学报,2013,33,636-645. ( 通讯作者 ) [5] Guowei Liu, Caidi Zhao, Juan Cao, Remarks on the H^4-boundedness of pullback attractor for 2D non-newtonian fluid flow, Front. Math. China, 2013, 8, 1377-1390. ( 通讯作者 )(SCI) [6] Caidi Zhao, Guowei Liu, Weiming Wang, Smooth pullback attractors for non-autonomous 2D non-newtonian fluid and their tempered behavior, J. Math. Fluids Mech., 16(2014), 243-262. (SCI) [7]Chunqiu Li, Min Zhao, Caidi Zhao, Pullback Exponential Attractors for Nonautonomous Klein-Gordon-Schrödinger Equations on Infinite Lattices, Abstract Appl. Anal., 2013, Article ID 809476, 9 pages, ( 通讯作者 ),(SCI) [8] 李春秋, 赵才地, 王玮明, 非自治耗散 Schrodinger-Boussinesq 方程组紧致核截面的存在性, 数学年刊 ( A 辑 ), 35(2014), 307-322. ( 通讯作者 ) [9] Chunqiu Li, Cheng Hsiung Hsu, Jianjhong. Lin, Caidi Zhao, Global attractors for the discrete Klein-Gordon-Schrodinger type equations, J. Difference Equations Appl., 20(2014), 1404-1426. ( 通讯作者 ) (SCI) [10] Caidi Zhao, Yunyun Liang, Min Zhao, Upper and lower bounds of time decay rate of solutions for a class of third grade fluids in R^3, Nonlinear Anal. (RWA), 15(2014), 229-238. (SCI) [11] Caidi Zhao, Lei Kong, Min Zhao, The trajectory attractor and its limiting behavior for the convective Brinkman-Forchheimer equations, Topological Method in Nonl. Anal.,, (SCI) [12] Yunyun Liang, Zhengguang Guo, Yulin Ying, Caidi Zhao, Finite dimensionality and upper semicontinuity of kernel sections for the discrete Zakharov equations, Bulletin Malaysian Math. Sci. Soc., in press, ( 通讯作者 ) (SCI) [13] 梁芸芸, 李楚进, 赵才地, 格点量子 zakharov 方程组紧致核截面的存在性与熵的估计, 数学物理学报,34(2014),1203-1218. ( 通讯作者 ) [14] 赵才地, 吴鹤灵, 李楚进, 一类三维不可压非牛顿流的轨道吸引子, 数学学报, 58(1)(2015), 1-12. [15] Caidi Zhao, Wenlong Sun, Cheng Hsiung Hsu, Pullback dynamical behaviors of the non-autonomou micropolar fluid flows, Dynamics of PDE, 12(3)(2015), 265-288. (SCI) [16] Caidi Zhao, Hongjin Zhu, Upper bound of decay rate for solutions to the Navier Stokes Voigt equations in R3, Appl. Math. Comp., 256(2015), 183-191. (SCI) [17] 梁芸芸, 朱泽奇, 赵敏, 赵才地, 无穷个点上长波 - 短波共振方程组核截面的分形维数估计, 数学物理学报,35(A)2015, 1146-1157. [18] Bei Li, Hongjin Zhu, Caidi Zhao, Time decay rate of solutions to the hyperbolic MHD equations in R^3, Acta Math. Sinica, In Press. (SCI) 更新时间 :2016 年 2 月 27 日

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