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赵静简介

     
发布者： [发表时间]：2020-04-23   [来源]：taptap下载安装安卓理学院
   

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一、 个人基本信息


出生日期：1979年3月


籍贯：黑龙江省五常


性别：女


民族：汉


专业技术职务：教授


最高学历：硕士研究生


工作单位：taptap下载安装安卓理学院


通信地址：天津市，taptap下载安装安卓南院理学院


邮政编码：300300


电  话：022-24092515 (办)
电子邮箱：zhaojing200103@163.com；j-zhao@cauc.edu.cn


 


二、学习和工作经历简介


2019/01 – 至今，taptap下载安装安卓，理学院，教授；


2011/11 – 2018/12， taptap下载安装安卓，理学院，副教授；


2006/10 – 2011/10， taptap下载安装安卓，理学院，讲师；


2004/07 – 2006/09， taptap下载安装安卓，理学院，助教；


2001/09 – 2004/06， 哈尔滨师范大学，数学系，硕士；


1997/09 – 2001/07， 哈尔滨师范大学，数学系，学士；


 


三、课程教学（本科、研究生课程）


本科生课程：高等数学，线性代数，泛函分析（中欧）。


 


四、荣誉称号与获奖






●taptap下载安装安卓2020年优秀教学奖





●taptap下载安装安卓首批青年骨干教师；考核为优秀青年骨干教师；





●taptap下载安装安卓十佳教师；


●taptap下载安装安卓优秀共产党员；


●taptap下载安装安卓首届微课大赛二等奖; 


●2012年，“算子不动点迭代算法在均衡问题中的应用”获得taptap下载安装安卓科技成果奖二等奖。


 


五、主要研究方向和科研业绩


1）主要研究方向：


●非线性分析


●算子不动点理论、最优化理论及其算法


 


2）主要科研项目：


[1] 非凸函数水平集上分裂可行问题的算法及其应用研究，天津市教委科研计划项目（自然科学），2018/10至2020/09，主持。


[2] 复杂波网络的控制设计与镇定，国家自然科学基金青年科学基金项目，天津市教委科研项目，2016/01-2018/12，参与。


[3] 可分离非凸优化问题的邻近点算法研究，中央高校基本科研业务费taptap下载安装安卓理学专项，2015/11-2017/10，主持。


[4] 图像重建中分裂可行问题算法研究，中央高校基本科研业务费taptap下载安装安卓理学专项，2013/05至2015/10，主持。


[5] 几类非线性算子不动点迭代算法及其应用，中央高校基本科研业务费taptap下载安装安卓专项，，2009/12至2012/04，主持。


 


六、 论著目录（代表性学术论文）


[1] Jing Zhao*, Dingfang Hou, A self-adaptive iterative algorithm for the split common fixed point problems, Numerical Algorithms, 2019, 82(3): 1047-1063.


[2] Jing Zhao*, Dingfang Hou, Haili Zong, Several iterative algorithms for solving the multiple-set split common fixed-point problem of averaged operators, Journal of Nonlinear Functional Analysis, 2019, Article ID 39:1-15.


[3] Jing Zhao*, Jia Yunnuan, Zhang Hang, General alternative regularization methods for split equality common fixed-point problem, Optimization, 2018, 67(5): 619-635.


[4] Jing Zhao*, Hou Dingfang, Haili Zong, Parallel iterative algorithm for solving the multiple-set split common fixed-point problem, Journal of Nonlinear  and  Convex Analysis, 2018, 19(11): 2007-2019.


[5] Jing Zhao*, Haili Zong, Iterative algorithms for solving the split feasibility problem in Hilbert spaces, Journal of Fixed Point Theory and Applications, 2018, 20: 11.


[6] Jing Zhao*, Haili Zong, Solving the multiple-set split equality common fixed-point problem of firmly quasi-nonexpansive operators, Journal of Inequalities and Applications, 2018, 2018:83.


[7] Jing Zhao*, Songnian He, Solving the general split common fixed-point problem of quasi-nonexpansive mappings without prior knowledge of operator norms, Filomat, 2017, 31(3):559-573. 


[8] Jing Zhao*, Haili Zong, Guangxuan Liu, Hang Zhang, Solving variational inequality and split equality common fixed-point problem without prior knowledge of operator norms, Journal of Nonlinear Science and Applications, 2016, 9(9): 5428-5440. 


[9] Jing Zhao*; Wang Shengnan; Viscosity approximation methods for the split equality common fixed point problem of quasi-nonexpansive operators, Acta Mathematica Scientia, 2016, 36(5): 1474-1486.


[10] Jing Zhao*, Shengnan Wang, Mixed iterative algorithms for the multiple-set split equality common fixed-point problems without prior knowledge of operator norms, Optimization , 2016, 65(5):1069-1083.


[11] Jing Zhao*, Songnian He，Viscosity Approximation Methods for Split Common Fixed-Point  Problem of  Directed Operators，Numerical Functional Analysis and Optimization, 2015, 36(4): 528-547.


[12] Jing Zhao*, Solving split equality fixed-point problem of quasi-nonexpansive mappings without prior knowledge of operators norms, Optimization, 2015, 64(12): 2619-2630.


[13] Jing Zhao*, Hang Zhang, Solving Split Common Fixed-Point Problem of Firmly Quasi-Nonexpansive Mappings without Prior Knowledge of Operators Norms, Abstract and Applied Analysis, 2014, Article ID 389689, 9 pages.


[14] Jing Zhao*, Songnian He, Simultaneous iterative algorithms for the split common fixed-point problem of generalized asymptotically quasi-nonexpansive mappings without prior knowledge of operator norms, Fixed Point Theory and Applications, 2014, 2014: 73.


[15] Jing Zhao*, Alternating mann iterative algorithms for the split common fixed-point problem of quasi-nonexpansive mappings, Fixed Point Theory and Applications, 2013, 2013: 288. 


[16] Jing Zhao*,Caiping Yang, Guangxuan Liu, A new iterative method for equilibrium problems, fixed point problems of infinitely nonexpansive mappings and a general system of variational inequalities, WSEAS Transactions on Mathematics, 2012, 11(1): 34-43.


[17] Jing Zhao*，Strong Convergence of a Hybrid Iteration Scheme for Equilibrium Problems, Variational Inequality Problems and Common Fixed Point Problems, of  Quasi-φ-Asymptotically Nonexpansive Mappings in Banach Spaces, Journal of Applied Mathematics,  2012, Article ID 516897, 19 pages.


[18] Jing Zhao*，Songnian He，A hybrid iteration scheme for equilibrium problems and common fixed point problems of generalized quasi-ϕ-asymptotically nonexpansive mappings in Banach spaces，Fixed Point Theory and Applications, 2012, 2012: 33.


[19] Jing Zhao*, Songnian He, Strong Convergence of the Viscosity Approximation Process for the Split Common Fixed-Point Problem of Quasi-Nonexpansive Mappings, Journal of Applied Mathematics，2012, Article ID 438023, 12 pages. 


[20] Jing Zhao*, Shu-tao Chen, Weakly locally uniform rotundity for Orlicz-Sobolev spaces,数学杂志,  2010, 30(5): 820-826. 


[21] Jing Zhao*, Songnian He, Weak and Strong Convergence Theorems for Asymptotically Strict Pseudocontractive Mappings in the Intermediate Sense, Fixed Point Theory and Applications, 2010, Article ID 281070, 13 pages. 


[22] Jing Zhao*， Songnian He ，Guangxuan Liu，Strong convergence theorems for generalized asymptotically quasi-nonexpansive mappings, Journal of Applied Mathematics and Computing, 2009, 30: 53–64.


[23] Jing Zhao*, Songnian He，A new iterative method for equilibrium problems and fixed point problems of infinitely nonexpansive mappings and monotone mappings，Applied Mathematics and Computation,  2009, 215(2): 670-680.


[24] Jing Zhao*, Songnian He, Yongfu Su, Weak and Strong Convergence Theorems for Nonexpansive Mappings in Banach Spaces, Fixed Point Theory and Applications, 2008, Article ID751383, 7 pages.




[25] Jing Zhao, Songnian He, Simultaneous iterative algorithms for the split common fixed-point problem governed by quasi-nonexpansive mappings，Journal of Nonlinear and Convex Analysis,2020，21(6)：1275-1286.





[26] Jing Zhao, Cuijie Zhang,Improved relaxed CQ method with inertial accelerated technique for the split feasibility problem,Journal of Nonlinear and Convex Analysis, 2020, 21(10)：2391-2402. 





[27] Jing Zhao, Yuan Li, Haili Zong, Improved self-adaptive iterative algorithms for the split equality common fixed-point problem of firmly quasi-nonexpansive operators, Journal of Nonlinear Functional Analysis，2020, Vol. 2020, Article ID 41, 1-16. 





[28] Jing Zhao, Dingfang Hou, Xinglong Wang, A new self-adaptive method for the split equality common fixed-point problem of quasi-nonexpansive mappings,Optimization, 2020, Doi:10.1080/02331934.2020.1830400.


 


[29] Jing Zhao, Yuan Li,A new inertial self-adaptive algorithm for split common fixed-point problems, J. Nonlinear Var. Anal.,2021,5(1):43-57.


 


[30]Jing Zhao, Ning-ning Zhao, Dingfang Hou,Inertial accelerated algorithms for the split common fixed-point problem of directed operators, Optimization, 2021, 


https://doi-org-s.webvpn.cauc.edu.cn/10.1080/02331934.2021.1888087.


 












    



        

    









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