## Finite Element Flow Analysis: Proceedings of the Fourth International Symposium on Finite Element Methods in Flow Problems Held at Chuo University, Tokyo, on July 26-29, 1982 |

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### Contents

Some Applications of Finite Element Techniques to Nonlinear Free Surface | 3 |

Finite Element Methods for the Transient NavierStokes Shallow Water | 17 |

Where Finite Element | 27 |

Copyright | |

128 other sections not shown

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### Common terms and phrases

accuracy advection algorithm analytical applied approximation assumed boundary conditions boundary element Boundary Element Method boundary layer calculated coefficient components computed constant continuity equation convection convergence coordinate defined denotes density derivatives developed diffusion dimensional discretization domain Engineering Figure finite difference Finite Element Analysis finite element method finite element model finite-element Flow Problems formulation fracture free surface Galerkin Galerkin method given governing equations grid heat transfer incompressible incompressible flow initial integration interface iteration linear mass matrix mesh Meth momentum Navier-Stokes Equations nodal values nodes nonlinear normal Numerical Methods numerical results obtained parameters pore pressure porous potential potential flow present Primitive Equations procedure region respectively Reynolds number scheme sediment shear shear stress shown in Fig simulation solved steady step stream function stress technique temperature thermal tion transport turbulent two-dimensional variables variational vector velocity potential vertical viscosity wave