Finite Elements in Fluids, Volume 4Richard H. Gallagher |
Contents
Mixed Finite Element Solution of Fluid Flow Problems | 1 |
Conservation Laws for Primitive Variable Formulations of | 21 |
A Theoretical Framework for PetrovGalerkin Methods with | 47 |
Copyright | |
21 other sections not shown
Common terms and phrases
accuracy advection airfoil algorithm application approximation artificial viscosity axial axisymmetric boundary conditions boundary values c-complete calculated canonical decomposition coefficient computed conservation constant continuity equation convection convergence D AIR defined denotes density deviatoric discrete domain eigenvalues error finite difference finite difference method finite element analysis finite element method flow field flow problems fluid formulation free surface Galerkin Galerkin method given governing equations gradient grid heat transfer incompressible inlet integration iterative J. T. Oden Knight Inlet linear matrix mesh Navier-Stokes equations nodal nodes non-linear numerical solutions O. C. Zienkiewicz obtained parameter Peclet Peclet number penalty plasma pressure R. H. Gallagher region reservoir Reynolds number scheme shown in Figure solved stream function stress technique temperature tidal tion transonic transonic flow two-dimensional u₁ upwind variables variational vector velocity components velocity field vertical viscosity waves ди дх дхі
