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SUN Weiwei
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TANG Tao
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Mixed finite element method
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Superconductivity
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mixed finite element method
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Fully linearized scheme
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Ginzburg-Landau equation
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Mixed finite element
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SIAM Journal on Numerical A...
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OPTIMAL ANALYSIS OF NON-UNIFORM GALERKIN-MIXED FINITE ELEMENT APPROXIMATIONS TO THE GINZBURG-LANDAU EQUATIONS IN SUPERCONDUCTIVITY
Journal article
SIAM Journal on Numerical Analysis,2023, volume: 61, issue: 2, pages: 929-951
Authors:
Gao, Huadong
;
Sun, Weiwei
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View/Download:10/0
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Submit date:2023/06/30
Ginzburg-Landau equation
lowest-order approximation
mixed finite element
optimal error estimate
superconductivity
Analysis of Lowest-Order Characteristics-Mixed FEMs for Incompressible Miscible Flow in Porous Media
Journal article
SIAM Journal on Numerical Analysis,2021, volume: 59, issue: 4, pages: 1875-1895
Authors:
Sun, Weiwei
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View/Download:8/0
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Submit date:2021/09/17
modified method of characteristics
mixed finite element method
incompressible miscible flow
Optimal error analysis of Crank–Nicolson lowest-order Galerkin-mixed finite element method for incompressible miscible flow in porous media
Journal article
Numerical Methods for Partial Differential Equations,2020, volume: 36, issue: 6, pages: 1773-1789
Authors:
Gao, Huadong
;
Sun, Weiwei
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View/Download:6/0
  |  
Submit date:2021/04/23
Crank–Nicolson scheme
mixed finite element method
optimal error estimate
porous media flow
Raviart–Thomas element
Optimal error estimates and recovery technique of a mixed finite element method for nonlinear thermistor equations
Journal article
IMA Journal of Numerical Analysis,2020, volume: 41, issue: 4, pages: 3175-3200
Authors:
Gao, Huadong
;
Sun, Weiwei
;
Wu, Chengda
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View/Download:10/0
  |  
Submit date:2021/09/17
nonlinear parabolic system
optimal error estimates: mixed finite element methods
thermistor equations
semi-implicit scheme
Analysis of linearized Galerkin-mixed FEMs for the time-dependent Ginzburg-Landau equations of superconductivity
Journal article
Advances in Computational Mathematics,2018, volume: 44, issue: 3, pages: 923-949
Authors:
Gao, Huadong
;
Sun, Weiwei
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View/Download:4/0
  |  
Submit date:2021/06/02
Ginzburg-Landau equation
Linearized scheme
Mixed finite element method
Optimal error estimate
Superconductivity
Unconditional convergence
A new mixed formulation and efficient numerical solution of ginzburg-landau equations under the temporal gauge
Journal article
SIAM Journal on Scientific Computing,2016, volume: 38, issue: 3, pages: A1339-A1357
Authors:
Gao, Huadong
;
Sun, Weiwei
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View/Download:3/0
  |  
Submit date:2021/06/02
Finite element methods
Fully linearized scheme
Ginzburg-landau equations
Magnetic field
Mixed formulation
Superconductivity
An efficient fully linearized semi-implicit Galerkin-mixed FEM for the dynamical Ginzburg-Landau equations of superconductivity
Journal article
Journal of Computational Physics,2015, volume: 294, pages: 329-345
Authors:
Gao, Huadong
;
Sun, Weiwei
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View/Download:3/0
  |  
Submit date:2021/06/02
Fully linearized scheme
Ginzburg-Landau equations
Mixed finite element method
Superconductivity
Vortex motion
Error analysis of a mixed finite element method for the molecular beam epitaxy model
Journal article
SIAM Journal on Numerical Analysis,2015, volume: 53, issue: 1, pages: 184-205
Authors:
Qiao, Zhonghua
;
Tang, Tao
;
Xie, Hehu
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View/Download:6/0
  |  
Submit date:2021/05/10
Crank-Nicolson
Error analysis
Mixed finite element
Molecular beam epitaxy
Unconditionally energy stable
A new error analysis of characteristics-mixed FEMs for miscible displacement in porous media
Journal article
SIAM Journal on Numerical Analysis,2014, volume: 52, issue: 6, pages: 3000-3020
Authors:
Wang, Jilu
;
Si, Zhiyong
;
Sun, Weiwei
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View/Download:5/0
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Submit date:2021/05/12
unconditionally optimal error estimates
modified method of characteristics
mixed finite element method
incompressible miscible flow
Adaptive moving grid methods for two-phase flow in porous media
Journal article
Journal of Computational and Applied Mathematics,2014, volume: 265, pages: 139-150
Authors:
Dong, Hao
;
Qiao, Zhonghua
;
Sun, Shuyu
;
Tang, Tao
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View/Download:3/0
  |  
Submit date:2021/05/10
Finite volume method
Mixed finite element method
Moving mesh method
Porous medium
Two-phase flow