基本信息
姓名：陈刚
职称：副研究员（专职科研）
研究方向：
微分方程数值方法
偏微分方法最优控制问题的数值方法
高性能计算方法
通讯地址:
四川大学数学学院，成都市一环路南一段24号，成都，610065
School of Mathematics, No. 24, South Section One Yihuan Road, Chengdu, 610065, China
办公室：数学学院南208
电子邮件: cglwdm@scu.edu.cn
@qq.com
教育工作经历
2020.3-至今四川大学数学学院 硕士生导师
2019.7-至今四川大学数学学院 特聘副研究员
2017.7-2019.6 电子科技数学科学学院 博士后
2014.9-2017.6 四川大学数学学院 计算数学 博士
2010.9-2013.6 四川大学数学学院 计算数学 硕士
2006.9-2010.6 四川大学数学学院 信息与计算科学 本科
科研项目
基于鲲鹏处理器Sparse Solver开发项目,主研
国家自然科学基金面上基金,**，铁磁流体动力学方程的时空保结构有限元法，2020/01-2022/12，52万元，在研
中央高校基本科研业务费专项资金，YG202030,粗糙系数Maxwell方程的杂交间断伽辽金算法的研究，2020/01-2022/12, 30万元，在研，主持
博士后特别资助,2019T120828,非线性偏微分方程的插值杂交间断伽辽金方法2019/05-2020/05，18万元，已结题，主持
国家自然科学基金青年基金，**，流体输运最优控制问题的杂交间断伽辽金算法, 2019/01-2021/12, 26万元，在研，主持
博士后面上基二等资助，2018M63339,四阶curl问题的理论分析以及其HDG方法, 2018/05-2019/07，5万元，已结题，主持
四川省高校实验室基金(纵向)，2017KF003,非定常Navier-Stokes方程的分裂算法, 2017/06-2018.07,1.5万元，已结题，主持
发表论文
Chen, Gang; Monk, Peter; Zhang, Yangwen.L^\infty norm error estimates for HDG methods applied to the Poisson equation with an application to the Dirichlet boundary control problem,SIAM J. Numer. Anal., to appear
Chen, Gang; Xie, Xiaoping; Zhang, Yangwen.A Robust HDG method for Reissner-Mindlin plate problems,Numer. Analy. Appl. Math.,to appear
Gang Chen,Weifeng Qiu, Liwei XuAnalysis of an interior penalty DG method for the quad-curl problem IMA Journal of Numerical Analysis, online
Yu, Yong;Chen, Gang;Pi, Liangya;Zhang, Yangwen. A new ensemble HDG method for parameterized convection diffusion PDEs.Numer. Math. Theory Methods Appl.14(2021), no. 1, 144--175.
Chen, Gang;Cui, Jintao. On the error estimates of a hybridizable discontinuous Galerkin method for second-order elliptic problem with discontinuous coefficients.IMA J. Numer. Anal.40(2020), no. 2, 1577—1600
Chen, Gang;Cui, Jintao;Xu, Liwei. Analysis of a hybridizable discontinuous Galerkin method for the Maxwell operator.ESAIM Math. Model. Numer. Anal.53(2019), no. 1, 301--324.
Chen, Gang;Cockburn, Bernardo;Singler, John;Zhang, Yangwen. Superconvergent interpolatory HDG methods for reaction diffusion equations I: An ${m HDG}_k$ method.J. Sci. Comput.81(2019), no. 3, 2188—2212.
Chen, Gang;Fu, Guosheng;Singler, John R.;Zhang, Yangwen. A class of embedded DG methods for Dirichlet boundary control of convection diffusion PDEs.J. Sci. Comput.81(2019), no. 2, 623--648.
Chen, Gang;Singler, John R.;Zhang, Yangwen. An HDG method for Dirichlet boundary control of convection dominated diffusion PDEs.SIAM J. Numer. Anal.57(2019), no. 4, 1919--1946.
Chen, Gang;Pi, Liangya;Xu, Liwei;Zhang, Yangwen. A superconvergent ensemble HDG method for parameterized convection diffusion equations.SIAM J. Numer. Anal.57(2019), no. 6, 2551--2578.
Chen, Gang;Monk, Peter;Zhang, Yangwen. An HDG method for the time-dependent drift-diffusion model of semiconductor devices.J. Sci. Comput.80(2019), no. 1, 420--443.
Chen, Gang;Feng, Minfu. Stabilized finite element methods for Biot's consolidation problems using equal order elements.Adv. Appl. Math. Mech.10(2018), no. 1, 77--99.
Chen, Gang;Hu, Weiwei;Shen, Jiguang;Singler, John R.;Zhang, Yangwen;Zheng, Xiaobo. An HDG method for distributed control of convection diffusion PDEs.J. Comput. Appl. Math.343 (2018), 643--661.
Chen, Gang;Feng, Minfu. Stabilized finite element methods for Biot's consolidation problems using equal order elements.Adv. Appl. Math. Mech.10(2018), no. 1, 77--99.
Chen, Yumei;Chen, Gang;Xie, Xiaoping. Weak Galerkin finite element method for Biot's consolidation problem.J. Comput. Appl. Math.330 (2018), 398—416.
Chen, Yumei; Chen, Gang; Xie, Xiaoping. Weak Galerkin finite element method for Biot's consolidation problem. J. Comput. Appl. Math. 330 (2018), 398-416.
Zheng, XiaoBo;Chen, Gang;Xie, XiaoPing. A divergence-free weak Galerkin method for quasi-Newtonian Stokes flows.Sci. China Math.60(2017), no. 8, 1515--1528.
Chen, Gang;Feng, Minfu. Analysis of solving Galerkin finite element methods with symmetric pressure stabilization for the unsteady Navier-Stokes equations using conforming equal order interpolation.Adv. Appl. Math. Mech.9(2017), no. 2, 362--377.
Chen, Gang;Feng, Minfu;Xie, Xiaoping. A robust WG finite element method for convection-diffusion-reaction equations.J. Comput. Appl. Math.315 (2017), 107--125.
Chen, Gang;Xie, Xiaoping. A robust weak Galerkin finite element method for linear elasticity with strong symmetric stresses.Comput. Methods Appl. Math.16(2016), no. 3, 389--408.
Chen, Gang;Feng, Minfu;Xie, Xiaoping. Robust globally divergence-free weak Galerkin methods for Stokes equations.J. Comput. Math.34(2016), no. 5, 549--572.
Chen, Gang;Feng, Minfu. A $C^0$-weak Galerkin finite element method for fourth-order elliptic problems.Numer. Methods Partial Differential Equations32(2016), no. 3, 1090--1104.
Chen, Gang;Feng, Minfu. Explicitly uncoupled variational multiscale for characteristic finite element methods based on the unsteady Navier-Stokes equations with high Reynolds number.Appl. Math. Model.39(2015), no. 14, 4202--4212.
Chen, Gang;Feng, Minfu;Zhou, Hong. Local projection stabilized method on unsteady Navier-Stokes equations with high Reynolds number using equal order interpolation.Appl. Math. Comput.243 (2014), 465--481.
Chen, Gang;Feng, Minfu;Xie, Chunmei. A new projection-based stabilized method for steady convection-dominated convection-diffusion equations.Appl. Math. Comput.239 (2014), 89--106.
Chen, Gang;Feng, Minfu. Subgrid scale eddy viscosity finite element method on optimal control of system governed by unsteady Oseen equations.Comput. Optim. Appl.58(2014), no. 3, 679--705.
Chen, Gang;Feng, Min-fu;He, Yin-nian. Finite difference streamline diffusion method using nonconforming space for incompressible time-dependent Navier-Stokes equations.Appl. Math. Mech. (English Ed.)34(2013), no. 9, 1083--1096.
Chen, Gang;Feng, Min-fu;He, Yin-nian. Unified analysis for stabilized methods of low-order mixed finite elements for stationary Navier-Stokes equations.Appl. Math. Mech. (English Ed.)34(2013), no. 8, 953--970.
Chen, Gang;Feng, Minfu. A new absolutely stable simplified Galerkin least-squares finite element method using nonconforming element for the Stokes problem.Appl. Math. Comput.219(2013), no. 10, 5356--5366.