An efficient method for the incompressible Navier-Stokes equations on irregular domains with no-slip boundary conditions, high order up to the boundary

Keyphrases

• High-order 100%
• Incompressible Navier-Stokes Equations 100%
• No-slip Boundary Condition 100%
• Irregular Domain 100%
• Cartesian Grid 50%
• Discretized 50%
• Semi-implicit 50%
• Navier-Stokes Equations 50%
• Viscosity 50%
• Order of Accuracy 50%
• Conforming Boundaries 50%
• Nonconforming 50%
• Matrix Splitting 50%
• Constant Density 50%
• Efficient Scheme 50%
• Domain Boundary 50%
• Finite Difference Scheme 50%
• Second-order Accuracy 50%
• Equivalent System 50%
• Uniform Convergence 50%
• Variable Velocity 50%
• Implicit Treatment 50%
• Variable Pressure 50%
• Alternative Formulations 50%
• Poisson Problem 50%
• Temporal Accuracy 50%
• Projection Step 50%
• Splitting Errors 50%
• Circular Obstructions 50%
• Nontrivial Topology 50%
• Marching Method 50%
• Fractional Step Method 50%
• L-norm 50%

Mathematics

• Navier-Stokes Equation 100%
• Slip Boundary Condition 100%
• Boundary Condition 33%
• Finite Order 33%
• Matrix Splitting 33%
• Difference Scheme 33%
• Fixed Time 33%
• Equivalent System 33%
• Key Difference 33%
• Poisson Problem 33%
• Primary Variable 33%
• Uniform Convergence 33%
• Step Method 33%
• Trivial Topology 33%

Engineering

• Navier-Stokes Equation 100%
• No-Slip Boundary Condition 100%
• Boundary Condition 33%
• Illustrates 33%
• Fluid Viscosity 33%
• Constant Density 33%
• Velocity Variable 33%
• Domain Boundary 33%
• Fractional Step 33%
• Key Difference 33%
• Cartesian Grid 33%