A well-posed and stable stochastic Galerkin formulation of theincompressible Navier-Stokes equations with random data

Keyphrases

• Accurate Results 33%
• Boundary Information 33%
• Continuous Forms 33%
• Discretized Systems 33%
• Dissipative Boundary Conditions 33%
• Divergence 33%
• Energy Estimates 66%
• Extended Systems 33%
• Finite Difference Operators 33%
• Galerkin Formulation 100%
• Generalized Polynomial Chaos Expansion 66%
• Governing Equations 33%
• High-order Accurate 33%
• Incompressible Navier-Stokes Equations 33%
• Laminar Regime 33%
• Lower Order 33%
• Navier-Stokes Equations 100%
• Numerical Experiments 33%
• Penalty Term 33%
• Pressure Equation 33%
• Problem Formulation 33%
• Random Data 100%
• Semi-discrete Scheme 33%
• Spatial Derivatives 33%
• Stochastic Basis 33%
• Stochastic Galerkin 100%
• Stochastic Galerkin Method 33%
• Stochastic Solutions 33%
• Summation-by-parts Property 33%
• System of Equations 33%
• Velocity Divergence 33%
• Velocity Equation 33%
• Velocity Field 33%
• Well-posed 100%
• Zero-divergence 33%

Mathematics

• Extended System of Equations 20%