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Radau and Lobatto Quadrature

For practical computations, the following weighting formxxla was derived by Villadsen and Michelsen (1978) [Pg.295]

Similarly, when the boundary point at x = 0 is added to the N interior interpolation points, the interior points must be chosen as roots of the following Nth degree polynomial [Pg.295]

5 LINEAR BOUNDARY VALUE PROBLEM—DIRICHLET BOUNDARY CONDITION [Pg.296]

The diffusion-reaction problem for slab catalyst particles is a classic problem used to illustrate the orthogonal collocation method. We consider this problem next. [Pg.296]


See other pages where Radau and Lobatto Quadrature is mentioned: [Pg.295]    [Pg.693]   


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