一、 个人基本信息出生日期：1979 年 1 月
籍贯：河南省濮阳
性别：女
民族：汉
专业技术职务：教授
最高学历：博士研究生
工作单位：中国民航大学理学院
通信地址：天津市， 中国民航大学南院理学院
邮政编码： 300300
电子邮箱： dongql@lsec.cc.ac.cn； qldong@cauc.edu.cn
二、 学习和工作经历简介2016.12-至今： 中国民航大学 教授
2017.9—2018.8: 美国佐治亚州立大学 访问****
2018年8月 访问韩国庆尚大学YeoJe Cho教授
2012.1-2016.12：中国民航大学 副教授
2011.10-2012.4: 法国航空航天大学 访问****
2008.7—2012.1：中国民航大学 讲师
2005.9—2008.7：中国科学院计算数学所 计算数学专业 博士
2002.9—2005.7：东北师范大学 计算数学专业 硕士
1998.9—2002.7：东北师范大学数学与应用数学专业 学士
三、 课程教学本科生课程：复变函数、复变函数与积分变换、工程数学、线性代数，研究生课程：数值分析、偏微分方程数值解法
四、 学术兼职
●天津市工业与应用数学会理事
●天津市计算数学分会 常务理事
●Journal of Nonlinear Science and Applications、Frontiers in Applied Mathematics and Statistics和Journal of Mathematical Control Science & Applications等国际期刊编委
●美国数学会《数学评论》评论员
五、 荣誉称号与获奖
●天津市“131”创新型人才培养工程第二层次人选；
●中国民航大学蓝天青年****；
●中国民航大学青年骨干教师；
●2015年获首届天津市数学会青年学术奖二等奖；
●2015年被评为首届中国民航大学硕士研究生优秀指导教师。
六、 主要研究方向和科研业绩
1） 主要研究方向：
●最优化及其在反问题、机器学习、压缩感知中的应用
●非线性算子不动点问题迭代算法
2） 主要科研项目：
[1]随机材料波动方程多尺度分析与算法研究 国家自然基金青年项目 2013.1-2015.12 主持
[2] 周期孔洞结构复合材料波动方程多尺度有限元分析 国家自然科学基金数学天元专项2012.1-2012.12 主持
[3] 手指多模态生物特征粒化识别理论研究 国家自然基金面上项目 2014.1-2017.12
[4] 非凸优化问题的严格压缩邻近类算法研究 中央高校基本科研业务费 2019.11-2021.10
[5] 非凸优化问题的多步惯性算法研究及其在图像处理中的应用 天津市智能信号与图象处理重点实验室开放课题 2019.4-2021.3
七、 论著目录
1） 代表性学术论文
[1]Cuijie Zhang, Qiao-Li Dong, Jiajia Chen, Multi-step inertial proximal contraction algorithms formonotone variational inclusion problems, Carpathian Journal of Mathematics, 36(1) (2020), 149 – 167
[2]Q.L. Dong, J. Huang, X.H. Li, Y.J. Cho, Th. M. Rassias, MiKM: Multi-step inertial Krasnosel'skii-Mann algorithm and its applications, Journal of Global Optimization. 73(4) (2019) 801–824.
[3]Qiao-Li Dong, K.R. Kazmi, Rehan Ali, Xiao-Huan Li, Inertial Krasnosel'skii-Mann type hybrid algorithms for solving hierarchical fixed point problems, JournalofFixedPointTheoryandApplications, 2019, 21:57
[4]Songnian He, Qiao-Li Dong, Hanlin Tian, Relaxed Projection and Contraction Methods for Solving Lipschitz Continuous Monotone Variational Inequalities, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, 119(3)(2019)2773–2791
[5]Yekini Shehu, Qiao-Li Dong, Dan Jiang, Single projection method for pseudo-monotone variational inequality in Hilbert spaces, Optimization, 68 (2019) 385–409
[6]Qiao-li Dong, Li-qun Cao, Xin Wang, Ji-zu Huang, Multiscale Numerical Algorithms for Elastic Wave Equations with Rapidly Oscillating Coefficients, Applied Mathematics and Computations, 336 (2018) 16–35.
[7]Q.L. Dong, Y.C. Tang, Y.J. Cho, Th. M. Rassias, "Optimal" choice of the step length of the projection and contraction methods for solving the split feasibility problem, Journal of Global Optimization. 71 (2018) 341–360.
[8]Q.L. Dong, Y.J. Cho, L.L. Zhong, Th. M. Rassias, Inertial projection and contraction algorithms for variational inequalities, Journal of Global Optimization. 70 (2018) 687–704.
[9]Qiao-Li Dong, Han-Bo Yuan, Yeol Je Cho, Th. M. Rassias, Modified inertial Mann algorithm and Inertial CQ-algorithm for nonexpansive mappings, Optimization Letters, 12(1) (2018) 87–102.
[10]Qiao-Li Dong, Dan Jiang, Aviv Gibali, A modified subgradient extragradient method for solving the variational inequality, Numerical Algorithms, 79(3) (2018) 927–940.
[11]Qiao-Li Dong, Yeol Je Cho, Th. M. Rassias, The Projection and Contraction Methods for Finding Common Solutions to Variational Inequality Problems, Optimization Letters, 12(8) (2018) 1871–1896.
[12]Qiao-Li Dong, Yan-Yan Lu, Jinfeng Yang, Songnian He, Approximately solving multi-valued variational inequalities by using a projection and contraction algorithm, Numerical Algorithms, 76(3) (2017) 799–812.
[13]QiaoliDong,DanJiang,PrasitCholamjiak, Yekini Shehu, A strong convergence results involving inertial forward-backward algorithm for monotone inclusions, JournalofFixedPointTheoryandApplications, 19(4) (2017) 3097–3118.
[14]Qiao-Li Dong, Songnian He, Self-adaptive projection algorithms for solving the split equality problems, Fixed Point Theory. 18 (2017) 191–202.
[15]Qiao-Li Dong, Yan-Yan Lu, Jinfeng Yang, The extragradient algorithm with inertial effects for solving the variational inequality, Optimization, 65 (2016) 2217–2226.
[16]Qiaoli Dong, Liqun Cao, The hole filling method and the uniform multiscale computation of the wave equations in perforated domains, Computers and Mathematics with Applications, 70(8) (2015) 1743–1756.
[17]Qiao-Li Dong, Songnian He, Jing Zhao, Solving the split equality problem without prior knowledge of operator norms, Optimization, 64(9) (2015) 1887–1906.
[18]Qiao-Li Dong, Li-Qun Cao, Multiscale asymptotic expansions methods and numerical algorithms for the wave equations in perforated domains, Applied Mathematics and Computation, 232(2014) 872–887.
[19]Qiao-Li Dong, Yonghong Yao, Songnian He, Weak convergence theorems of the modified relaxed projection algorithms for the split feasibility problem in Hilbert spaces, Optimization Letters, 8(3)(2014)1031–1046.
[20]Qiao-Li Dong, Songnian He, Convergence in Norm of Projection Regularized Krasnoselski-Mann Iterations for Fixed Points of Cutters, Numerical Functional Analysis and Optimization, 34(5)(2013)485–495.
[21]Qiao-Li Dong, Songnian He, A viscosity projection method for class T mappings, Analele Stiintifice ale Universitatii Ovidius Constanta, Seria Matematica, 21(2) (2013) 95–109.
[22]Qiao-Li Dong, Songnian He, Jing Zhao, Convergence theorems of shrinking projection methods for equilibrium problem, variational inequality problem and a finite family of relatively quasi-nonexpansive mappings, Applied Mathematics and Computation, 217 (2011) 10256–10266.
[23]Qiao-Li Dong, Yonghong Yao, An iterative method for finding common solutions of systems of equilibrium problems and fixed point problems in Hilbert spaces, Analele Stiintifice ale Universitatii Ovidius Constanta, Seria Matematica, 19(3)(2011) 101–116.
[24]Qiao-Li Dong, Songnian He, Fang Su, Strong convergence of an iterative algorithm for an infinite family of strict pseudo-contractions in Banach spaces, Applied Mathematics and Computation, 216 (2010) 959–969.
[25]Qiao-Li Dong, Bin-Chao Deng, Strong convergence theorem by hybrid method for equilibrium problems, variational inequality problems and maximal monotone operators, Nonlinear Analysis: Hybrid Systems 4 (2010) 689–698.
[26]Qiao-Li Dong, Li-Qun Cao, Multiscale asymptotic expansions and numerical algorithms for the wave equations of second order with rapidly oscillating coefficients, Applied Numerical Mathematics，59(2009)3008–3032.
2） 出版书籍：
[1]Qiao-Li Dong, Yeol Je Cho, Th. M. Rassias, General inertial Mann algorithms and their convergence analysis for nonexpansive mappings, pp. 175–191, Applications of Nonlinear Analysis, Edited by by T.M. Rassias, Springer 书籍章节 2018.

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