20 results on '"Xiong, Chunguang"'
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2. A priori error analysis for an isogeometric discontinuous Galerkin approximation for convection problems on surfaces
3. A New Family of Mixed Method for the Biharmonic Eigenvalue Problem Based on the First Order Equations of Hellan–Herrmann–Johnson Type
4. A priori error analysis of discontinuous Galerkin isogeometric analysis approximations of Burgers on surface
5. A priori and a posteriori error analysis for discontinuous Galerkin finite element approximations of biharmonic eigenvalue problems
6. A priori and a posteriori error analysis of the first order hyperbolic equation by using DG method
7. Supercloseness of Primal-Dual Galerkin Approximations for Second Order Elliptic Problems
8. Error analysis for optimal control problem governed by convection diffusion equations: DG method
9. An Error Analysis of the CN Weighed DG θ Method of the Convection Equation
10. Discontinuous Galerkin Isogeometric Analysis of Convection Problem on Surface
11. Positive Definite Advection Transport Algorithm for Conservation Law Equations on Nonuniform Irregular Grids
12. Error analysis of the high order scheme for homogenization of Hamilton–Jacobi equation
13. Uniform in time error analysis of HDG approximation for Schrödinger equation based on HDG projection
14. Supercloseness of Primal-Dual Galerkin Approximations for Second Order Elliptic Problems
15. A priori and a posteriori error analysis for the mixed discontinuous Galerkin finite element approximations of the biharmonic problems
16. A priori error analysis for optimal distributed control problem governed by the first order linear hyperbolic equation: hp-streamline diffusion discontinuous galerkin method
17. A priori and a posteriori error analysis for the mixed discontinuous Galerkin finite element approximations of the biharmonic problems.
18. A posteriori error estimates for optimal distributed control governed by the evolution equations
19. A posteriori error estimators for optimal distributed control governed by the first-order linear hyperbolic equation: DG method
20. A posteriori error estimators for optimal distributed control governed by the first-order linear hyperbolic equation: DG method.
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