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Gradient, higher order discretization

At boundary nodes where the variable values are given by Dirichlet conditions, no model equations are solved. When the boundary condition involve derivatives as defined by Neumann conditions, the boundary condition must be discretized to provide the required equation. The governing equation is thus solved on internal points only, not on the boundaries. Mixed or Robin conditions can also be used. These conditions consist of linear combinations of the variable value and its gradient at the boundary. A common problem does arise when higher order approximations of the derivatives are used at... [Pg.994]


See other pages where Gradient, higher order discretization is mentioned: [Pg.162]    [Pg.371]    [Pg.126]    [Pg.452]    [Pg.352]    [Pg.866]    [Pg.1098]    [Pg.181]    [Pg.1160]    [Pg.243]    [Pg.199]    [Pg.657]    [Pg.709]    [Pg.913]    [Pg.1137]   
See also in sourсe #XX -- [ Pg.156 ]




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Gradient, higher order

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