个人简述:

张通，男，汉族，1981年6月生，博士(后)，讲师，数学与信息科学学院硕士生导师。2007年9月--2010年12月就读于西安交通大学理学院，获理学博士学位，2012-2013年在巴西巴拉纳联邦大学工业与应用数学研究所从事博士后研究工作，2013年1月-2月访问巴西IMPA研究所。

科研工作:

科研情况:
        完成1项国家自然科学专项基金—天元基金《Navier-Stokes方程稳定化有限元方法后验误差估计》，现在主持国家自然科学青年基金项目《不可压缩流体问题自适应有限体积算法研究》，河南省教育厅科学技术研究重点项目基金项目《热传导对流方程解耦算法研究》，河南理工大学校博士基金《热传导对流方程显隐欧拉格式算法研究》等项目。参与完成国家重点基础研究发展计划项目（973计划项目《高性能科学计算研究》子课题《复杂流动问题的高性能算法研究》等项目。在Advance in Computational Mathematics, Numerical Algorithms, Journal of Computational and Applied Mathematics, Journal of Computational Mathematics, Discrete and Continuous Dynamics System-B, Mathematical Modelling and Analysis, Applied Mathematics and Computation, Advances in Applied Mathematics and Mechanics, Mathematics and Computers in Simulation, International Journal of Computer Mathematics，Abstract and Applied Analysis等国际知名SCI期刊发表学术论文20余篇。论文情况:
      [1] Tong Zhang, Pedro Damazio, Yuan JinYun, A large time stepping viscosity- splitting finite element method for the viscoelastic flow problem, Advance in Computational Mathematics, DOI 10.1007/s10444-014-9353-4, (2014).[2] Zhang Tong, Zhao Xin, Huang Pengzhan, Decoupled two level finite element methods for the steady natural convection problem, Numerical Algorithm, DOI: 10.1007/s11075-014-9874-4 , (2014)[3] Zhang Tong, Jinhua Yang, Two-level finite volume method for the unsteady Navier-Stokes equations based on two local Gauss integrations, Journal of Computational and Applied Mathematics, 263 (2014) 377–391.[4] Zhang Tong, Yuan JinYun, Two novel decoupling algorithms for the steady Stokes-Darcy model based on two-grid discretization, Discrete and Continuous Dynamics System-B, 19 (2014) 849-865.[5] Zhang Tong, Zhong He, Analysis of three stabilized finite volume method for the steady Navier-Stokes equations, International Journal of Computer Mathematics., DOI:10.1080/00207160.2013.838626. (2013)[6] Zhang Tong, Two-grid characteristic finite volume methods for nonlinear parabolic problems, Journal of Computational Mathematics, 31 (2013) 470-487.[7] Zhang Tong, Gang Lei, Zhao Xin, A posteriori error estimates of stabilized finite element method for the steady Navier-Stokes problem, Applied Mathematics and Computation，219 (2013) 9081–9092.[8] Zhang Tong, Huang PengZhan, Xu Shunwei,Analysis of stabilized finite volume method for Poisson equation, Mathematical Modelling and Analysis, 18 (2013) 415-431.[9] Zhang Tong, Xu Shunwei, Two-level stabilized finite volume methods for the stationary Navier-Stokes equations, Advances in Applied Mathematics and Mechanics, 5 (2013) 19-35.[10] Zhang Tong, He YinNian, Fully discrete finite element method based on pressure stabilization for the transient Stokes equations，Mathematics and Computers in Simulation, 82 (2012) 1496-1515.[11] Zhang Tong, Xu Shunwei, Deng Jien, Stabilized multiscale nonconforming finite element method for the stationary Navier-Stokes equations, Abstract and Applied Analysis, 2012 (2012) 1-27.[12] Zhang Tong, The semidiscrete finite volume element method for nonlinear convection- diffusion problem, Applied Mathematics and Computation, 217 (2011) 7546-7556