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Integration in Time of Diffusion and DiffusionConvection Equations
The Application of Finite Element Techniques to Immiscible Flow in Porous Media
An Application of the Galerkin Method to the EulerianLagrangian Treatment
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accuracy algorithm analysis applied approximation aquifer assumed basis functions boundary conditions coefficient components concentration considered constant convective convergence coordinates defined derivatives diffusion dimensional discretization dispersion domain eigenvalues error evaluated example finite difference finite difference methods Finite Element Analysis finite element method finite element solution finite-element flow problems fluid flux formulation free surface Galerkin method grid groundwater hydraulic hydraulic conductivity hydraulic head infiltration initial integration interface interpolation isoparametric elements iteration lake layer linear lumped matrix mesh Navier-Stokes Equations node nonlinear numerical solution obtained oscillations parameters partial differential equations permeability Pinder Porous Media pressure head procedure quadratic region saturation seepage shape functions shown in Figure simulation soil solved spatial specified step storage stream function t+At technique three-dimensional tidal tion transient transport two-dimensional unsaturated upstream values variables variational principle vector velocity vertical Water Resources wave weighting zero