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Keyword [Mixed finite element methods]
Result: 21 - 40 | Page: 2 of 4
21. Superconvergence Of Least-squares Mixed Finite Element Methods For Second Order Semilinear Elliptic Problems
22. Superconvergence Of Splitting Positive Definite Mixed Finite Element Methods For Hyperbolic Equations-the Continuous-time Case
23. Least Squares Mixed Finite Element Methods For Burgers Equation And Its Error Estimates
24. H~1-Galerkin Mixed Finite Element Methods For Pseudo-Hyperbolic Equations With Space-Time Coefficient
25. Mixed Finite Element Methods For One-dimensional Singular Differential Equation
26. H~1-Galerkin Mixed Finite Element Methods For A Class Of Parabolic Partial Integro-Differential Equation
27. The Research Of Least-squares Mixed Finite Element Methods With Interpolation Coefficients
28. Mixed Finite Element Methods Based On Second-order Time Discrete Scheme For Two Classes Of Nonlinear Partial Differential Equations
29. Researches On The Mixed Finite Element Methods For A Type Of Nonlinear Fourth-order Parabolic Equation
30. New Model Researches On The Mixed Finite Element Methods For Sobolev And Parabolic Type Equations
31. An H~1-Galerkin Mixed Element Method For Fourth-order Parabolic Integral Differential Equations
32. Mixed Finite Element Methods For Two Classes Of Time Fractional Partial Differential Equations
33. Mixed Finite Element Methods For Several Classes Of Time Fractional Partial Differential Equations
34. Unconditional Superconvergence Analysis Of Mixed Finite Element Methods For Two Classes Of Nonlinear Equations
35. Mixed Finite Element Methods For 4th Order Elliptic Equations
36. Second-order Elliptic Equations Based On Mixed Finite Element Bubble Functions With Quadratic Elements Simplify The Stabilization Of The Format
37. Two Kinds Of Nonconforming Finite Element Method
38. For Sobolev Equation The Anisotropy Of H ~ 1-galerkin Method
39. Superconvergence Analysis For The Mixed Finite Element Methods Of The Two Class Elliptic Problems
40. Two Mixed Finite Element Methods On Changing Meshes For The Sobolev Equations
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