Abstract
A convergence analysis for a piecewise quadratic finite element method to solve vector biharmonic problems inR 3 in primal variables is presented. The application to the equations of the vector potential for the flow of incompressible viscous fluids is focused. For simplicity, only the particular case of stationary stokesian flows is treated in detail, but it is showed that the method applies as well to more complex flows of such fluids.
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