王增琦Zeng-Qi Wang
副教授Associate Professor
办公室??Office：
6 号楼 425
办公接待时间??Office Hour：
星期三 2：00-3：00
办公室电话??Office Phone：
**
E-mail：
wangzengqi at sjtu.edu.cn
教育背景??Education：
博士，2007，中国科学院
Ph.D., 2007, Chinese Academy of Sciences
研究兴趣??Research Interests：
数值代数
Numerical Algebra
教育背景/经历 Education
1998.9~2002.7 吉林大学数学系基地班（信息与计算数学专业）
2002.9~2007.7 中国科学院数学与系统科学研究院 计算数学与科学工程计算研究所 硕博连读
工作经历 Work Experience
2007. 8 ～至今 上海交通大学数学科学学院
2015.3~2016.3 加州大学伯克利分校访问****
2010/3 – 2010/7, 日本国立情报学研究所，访问****，合作导师：Ken Hayami
CV
CV
English Version
English Version
学术活动
学术访问：
1.
2.
指导教师： Ken Hayami教授;
3. 2010年3月23日至6月22日， 日本国立情报学研究所 特别研究员，
合作者： Ken Hayami教授;
4. 2015年3月1日至2016年3月1日，加州大学伯克利分校
合作者：Ming Gu 教授
学术服务： 自2019年起担任英国物理学会IOPSciNotes 编委。我还是我还是Applied Numerical Mathematics的客座编委，负责处理NASC2019专刊的部分稿件。
学术报告和学术会议任职：
1. Keynote Invited Speaker on The Eighth China-Russia Conference on Numerical Algebra with Applications, June 23-27, Rostov-on-Don, Russia.
2. Invited Plenary Speakers at Gene Golub Memorial Day 2019 International Workshop on Matrix Computations, April 19-23, 2019, Lanzhou Univ. Lanzhou, China.
3. Scientific Committee member and speaker of The Thirteenth International Conference on Matrix Theory and Applications, Aug. 17-22, 2018, Harbin, China.
4. Invited Plenary Speakers atGene Golub Memorial Day 2018 International Workshop on Matrix Computations,Hangzhou Normal University, Hangzhou, April 20–24, 2018
5. Organizer of The Seventh China-Russia Conference on Numerical Algebra with Applications, July 8–July 12, 2018, Shanghai Jiao Tong University, Shanghai ,China.
6. Invited Keynote Speaker at The Twelfth International Conference on Matrix Theory and Applications,July 16-20, 2016, Lanzhou University, Lanzhou.
7. Organizer and speaker at Minisymposium on SIAM conference on Linear Algebra with Applications, October 26-30, 2015, Atlanta, Georgia, USA.
8. Invited speaker at the fifth international conference on numerical algebra and scientific computing, October 25-29, 2014, Shanghai, China.
9. Invited speaker at July 2014Invited talk at China-Russia conference on numerical algebra with applications, March 2014, Lanzhou University, Lanzhou, China.
10. Invited talk at Workshop on structured preconditioning and iterative methods with application at Tsinghua Sanya Mathematics International Mathematics Forum。
11. Speaker on the invited minisymposium, SIAM Conference on Applied Linear Algebra, Oct. 2009, Monterey, CA, U.S.A.
主讲课程
2007.9~2008.1, 2008.9~2009.1, 2009.9~2010.1, 2010.9~2011.1数值分析
第一章追赶法Chebyshev定理必要性证明
2008.9~2009.1 数学建模2
Google中的数学模型 Google中的数学模型 2 数学模型II开卷试题 差分模型
2008.9~2009.1, 2009.9~2010.1, 2010.9~2011.1最优化理论基础
参考文献信息/upload/teachers/10251/逐步二次规划.pdf
2011.2~2011.7 线性代数 (B类)
第一次课 第二次课 第三次课 第四次课第五次课第六次课第七次课 第八次课第 第九次课 第第
第十次课第十一次课 第十二次课第十三次课 第十四次课第十五次课第十六次课第十七次课
第十八次课第十九次课第二十次课第二十一次课第二十二次课第二十三次课
2012年小学期 科学计算
二分法 不动点 Jacobi Gauss-Seidel
2014年 科学计算
参考资料： 插值法
2014年 科学计算
参考资料： Model problem
2016年科学计算
参考资料：样条插值文件1 样条插值文件2
发表论文
1.Shan-Mou Cao, Zeng-Qi Wang, PMHSS iteration method and preconditioners for Stokes control PDE-constrained optimization problems, Numer Algor (2020). https://doi.org/10.1007/s11075-020-00970-1.
2.Rui Li, Zeng-Qi Wang, Restrictively Preconditioned Conjugate Gradient Method for a Series of Constantly Augmented Least Squares Problems, SIAM J. Matrix Anal. Appl., 41(2020), 838–851.
3.Galina Muratova, Tatiana Martynova, Evgeniya Andreeva, Vadim Bavin, Zeng-Qi Wang: Numerical Solution of the Navier-Stokes Equations Using Multigrid Methods with HSS-Based and STS-Based Smoothers. Symmetry 12(2): 233 (2020).
4.Zeng-Qi Wang, Jun-Feng Yin, Quan-Yu Dou, Preconditioned modified Hermitian and skew-Hermitian splitting iteration methods for fractional nonlinear Schr\"{o}dinger equations, Journal of Computational and Applied Mathematics, 367(2020),112420.
5.Zeng-Qi Wang, A note on the block alternating splittingimplicit iteration method for complex saddle-point problems, NumericalLinear Algebra with Applications, (2018)25,e2209.
6.Zeng-Qi Wang，On aChebyshev accelerated splitting iteration method with application to two‐by‐twoblock linear systems, Numerical Linear Algebra with Applications, (2018)25,e2172.
7.Shan-Mou Cao, Wei Feng,Zeng-Qi Wang, On a type of matrix splitting preconditioners for a class ofblock two-by-two linear systems, AppliedMathematics Letters, (2018)79:205-210.
8.刘忠祥，王翠薇，王增琦，求解时谐涡流模型鞍点问题的分块交替分裂隐式迭代算法的改进，计算数学，(2018)40:271-286.
9.Quan-Yu Dou, Ze-Yu Liao,Zeng-Qi Wang, Jun-Feng Yin, A Fast Shift-splitting Method for SingularGeneralized Saddle Point Problems, J. Math.Study, (2017)50:358-374.
10.Zeng-Qi Wang，Restrictively preconditioned Chebyshev method for solvingsystems of linear equations, Journal of Engineering Mathematics, (2015)93:61–76.
11.Z.-Z. Bai, F. Chen and Zeng-Qi Wang, Additive block diagonalpreconditioning for block two-by-two linear systems of skew-Hamiltoniancoefficient matrices, Numer. Algor., (2013) 62:655–675.
12.Z.-Z. Bai, M. Benzi, F. Chen and Zeng-Qi Wang, PreconditionedMHSS iteration methods for a class of block two-by-two linear systems withapplications to distributed control problems, IMA J Numer. Anal., 33 (2013), pp. 343-369.
13.Zeng-Qi Wang, On Hybrid Preconditioning Methods for Large SparseSaddle-Point Problems, Linear Algebra and ItsApplications, 434 (2011) 2353–2366.
14.Zhong-Zhi Bai, Michael K. Ng and Zeng-Qi Wang, ConstraintPreconditioners for Symmetric Indefinite Matrices, SIAM. J. Matrix Anal. & Appl. 31 410 (2009).
15.Zeng-Qi Wang, Optimization of Parameterized Uzawa Preconditioners forSaddle Point Matrices, Journal ofComputational and Applied Mathematics, 226(2009), no.1, 136-154.
16.Zhong-Zhi Bai, Zeng-Qi Wang, On ParameterizedInexact Uzawa Methods for Generalized Saddle Point Problems, Linear Algebra and it3 Applications, 428(2008) 2900-2932.
17.Zhong-Zhi Bai, Xue-Bin Chiand Zeng-Qi Wang, A Lanczos-BasedProjection Method for Symmetric Indefinite Linear Systems, Proceedings of the Seventh China-Japan Joint Seminar on NumericalMathematics, Science Press, Beijing and New York, 2006.
18.Zhong-Zhi Bai and Zeng-Qi Wang, Restrictive Preconditionerfor Conjugate Gradient Methods for Symmetric Positive Definite Linear System, Journal of Computational and Applied Mathematics, 187 (2006)，202-226.
19.Zhong-Zhi Bai, Beresford N. Parlettand Zeng-Qi Wang, On GeneralizedSuccessive Overrelaxation Methods for Augmented Linear Systems, NumerischeMathematik, 102:1(2005), 1-38.
友情链接
超导高频应用研究组 （中科院上海微系统所 尤立星研究员）
数值代数重要活动
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