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Keyword [compact difference scheme]
Result: 21 - 40 | Page: 2 of 4
21. A High Order Numerical Method Of Incompressible Navier-stokes Equation
22. An Improved Solution Of N-S Equation Based On High Precision And Its Numerical Simulation
23. Theory And Analysis Of Compact Difference Scheme
24. Ahigh-order Compact ADI Method On Non-uniform Grid For Unsteady Convection-diffusion Equations
25. High-order Compact Difference Schemes And Multigrid Algorithms On Non-uniform Grids For The Two-Dimensional Incompressible Vorticity-stream Function Navier-Stokes Equations
26. The Fast Implementation Of Compact Difference Scheme
27. High Order Exponential Compact Difference Method For Convection-Diffusion-Reaction Equation With Complex Coefficients
28. Research On Compact Difference Scheme For Solving A Class Of Delay Parabolic Equation
29. Compact Finite Difference Schemes And Fast Solution Techniques For A Class Of Fractional Partial Differential Equations
30. Reflect The Diffusion Equation With Constant Coefficients Of Four Dimensions Of Alternating Direction Difference Scheme
31. Characteristic Compact Finite Volume Method Of The Convection-diffusion Equation
32. Two High Order Compact Difference Schemes For Solving Burgers Equations
33. Blended High-order Compact Difference Schemes For Elliptic Equation
34. A High-order Combined Compact Difference Scheme For Free-surface Flood Simulation By An Improved Level Set Method
35. Study Of High Accuracy Compact Finite Difference Scheme For GRRLW Equation And GL Equation
36. High Order Difference Schemes For A Class Of Linear Hyperbolic Equations With Neumann Boundary Conditions
37. Study Of High Accuracy Compact Difference Scheme For GRKDV Equation And GRB Equation
38. Study Of The High Accuracy Finite Difference Method For Two Kinds Of Differential Equation
39. The Application Research On High Accurate Upwind Super Compact Difference Scheme For Solving Some Nonlinear Evolution Equations
40. High Accuracy And Efficient Numerical Methods For Two-sided Fractional Diffusion Equations
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