Tong Zhang

Possui mestrado em Applied Mathematics - Yunnan Uniersity (2007) e doutorado em Computational Mathematics - Xi'an Jiaotong University (2010). Tem experiência na área de Matemática, com ênfase em Análise Numérica, atuando principalmente nos seguintes temas: error estimate, two-grid method, stability, stabilized method e global solution,decoupled scheme,

Informações coletadas do Lattes em 04/11/2022

Acadêmico

Formação acadêmica

Doutorado em Computational Mathematics

2007 - 2010

Xi'An Jiaotong University
Título: Two-level finite element method for nonlinear parabolic problem and stabilized finite element method for Navier-Stokes equations
Orientador: Yinnian He

Mestrado em Applied Mathematics

2004 - 2007

Yunnan Uniersity
Orientador: Hanchun Yang
Bolsista do(a): .

Graduação em Applied Mathematics

2000 - 2004

LuDong University

Pós-doutorado

2012 - 0000

Pós-Doutorado. , INSTITUTE OF INDUSTRIAL MATHEMATICS. , Bolsista do(a): Fundação Amazônia Paraense de Amparo à Pesquisa. , Grande área: Ciências Exatas e da Terra / Área: Matemática / Subárea: Matemática Aplicada.

Idiomas

Bandeira representando o idioma Inglês

Compreende Bem, Fala Bem, Lê Bem, Escreve Bem.

Bandeira representando o idioma Chinês

Compreende Bem, Fala Bem, Lê Bem, Escreve Bem.

Áreas de atuação

Grande área: Ciências Exatas e da Terra / Área: Matemática / Subárea: Matemática Aplicada/Especialidade: Análise Numérica.

Produções bibliográficas

  • ZHANG, TONG ; YANG, JINHUA . A two-level finite volume method for the unsteady Navier-Stokes equations based on two local Gauss integrations. Journal of Computational and Applied Mathematics , v. 263, p. 377-391, 2014.

  • YUAN, JINYUN ; ZHANG, TONG . Two novel decoupling algorithms for the steady Stokes-Darcy model based on two-grid discretizations. Discrete and Continuous Dynamical Systems. Series B , v. 19, p. 849-865, 2014.

  • ZHANG, TONG ; PEDRO, DAMAZIO ; YUAN, JINYUN . A large time stepping viscosity-splitting finite element method for the viscoelastic flow problem. Advances in Computational Mathematics , v. 1, p. 1-31, 2014.

  • ZHANG, TONG ; ZHAO, XIN ; HUANG, PENGZHAN . Decoupled two level finite element methods for the steady natural convection problem. Numerical Algorithms , v. 1, p. 1-31, 2014.

  • ZHANG, TONG ; ZHAO, XIN ; LEI, GANG . A posteriori error estimates of stabilized finite element method for the steady Navier-Stokes problem. Applied Mathematics and Computation , v. 219, p. 9081-9092, 2013.

  • ZHANG, TONG ; XU, SHUNWEI . Two-Level Stabilized Finite Volume Methods for the Stationary Navier-Stokes Equations. Advances in Applied Mathematics and Mechanics , v. 5, p. 19-35, 2013.

  • ZHANG, TONG . Two-Grid Characteristic Finite Volume Methods for Nonlinear Parabolic Problem. Journal of Computational Mathematics , v. 31, p. 470-487, 2013.

  • ZHANG, TONG ; HUANG, PENGZHAN ; XU, SHUNWEI . Analysis of Stabilized Finite Volume Method for Poisson Equation. MATH MODEL ANAL , v. 18, p. 415-431, 2013.

  • ZHANG, TONG ; ZHONG, HE . Analysis of three stabilized finite volume iterative methods for the steady Navier-Stokes equations. International Journal of Computer Mathematics , v. 91, p. 1329-1350, 2013.

  • 2012 ZHANG, T. ; He. Y.N. . Fully discrete finite element method based on pressure stabilization for the transient Stokes equations. Mathematics and Computers in Simulation (Print) , v. 82, p. 1496-1515, 2012.

  • 2012 ZHANG, T. ; Xu S.X. ; Deng J.E. . Stabilized multiscale nonconforming finite element method for the stationary Navier-Stokes equations. Abstract and Applied Analysis , v. 2012, p. 1-27, 2012.

  • 2012 Huang P.Z. ; ZHANG, T. ; Si Z.Y. . A stabilized Oseen iterative finite element method for stationary conduction convection equations. Mathematical Methods in the Applied Sciences , v. 35, p. 103-118, 2012.

  • 2012 Si Z.Y. ; He. Y.N. ; ZHANG, T. . A defect-correction method for unsteady conduction convection problems II: Time discretization. Journal of Computational and Applied Mathematics , v. 236, p. 2553-2573, 2012.

  • 2011 ZHANG, T. . The semidiscrete finite volume element method for nonlinear convection-diffusion problem. Applied Mathematics and Computation , v. 217, p. 7546-7556, 2011.

  • 2011 ZHANG, T. ; Zhong H. ; Zhao J. . A full discrete two-grid finite-volume method for a nonlinear parabolic problem. International Journal of Computer Mathematics , v. 88, p. 1644-1663, 2011.

  • 2010 ZHANG, T. ; Si Z.Y. ; He. Y.N. . A stabilised characteristic finite element method for transient Navier-Stokes equations. International Journal of Computational Fluid Dynamics (Print) , v. 24, p. 369-381, 2010.

  • 2010 ZHANG, T. ; He. Y.N. . Blow-up and global solutions for a class of nonlinear parabolic equations with different kinds of boundary conditions. Applied Mathematics and Computation , v. 217, p. 801-810, 2010.

  • 2010 Si Z.Y. ; ZHANG, T. ; Wang K. . A Newton iterative mixed finite element method for stationary conduction-convection problems. International Journal of Computational Fluid Dynamics (Print) , v. 24, p. 135-141, 2010.

  • 2008 ZHANG, T. ; Yang H.C. ; He. Y.N. . Interactions between two rarefaction waves for the pressure-gradient equations in the gas dynamics. Applied Mathematics and Computation , v. 199, p. 231-241, 2008.

Prêmios

2010

PH.D degree, Xian JIAOTONG UNIVERSITY.

2007

Master Degree, Yunnan University.

2004

Bachelor degree, LuDong University.

Histórico profissional

Endereço profissional

  • Universidade Federal do Paraná. , Centro Politecnico, CP: 19.081, 81531-980 - Curitiba, PR - Brasil, Telefone: (41) 33613400

Experiência profissional

2010 - Atual

Henan Polytechnic University

Vínculo: Formal labor contract, Enquadramento Funcional: Associate Professor, Carga horária: 12

Outras informações:
From Dec.2010, I gone to the HPU, and worked in departmant of Mathematics. Until now, Nov.2012, I arrive Curitiba, Under the superservri of Prof. Jinyun Yuan, as a Post-Doctor. My interestings lie in Numerical solutions of PDEs.