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HFSS15: Basis Functions
Various interpolation schemes, or basis functions, can be used to interpolate field values from nodal values.
A first order tangential element basis function interpolates field values from both nodal values at vertices and on edges.
First order tangential elements have 20 unknowns per tetrahedron.
A zero order basis function makes use of nodal values at vertices only — and therefore assumes that the field varies linearly inside each tetrahedron.
Zero order tangential elements have six unknowns per tetrahedron.
A second order tangential element interpolates field values from nodal values at vertices, on edges and on faces.
Second order tangential elements have 45 unknowns per tetrahedron.
Mixed order assigns basis function elements based on the need for higher accuracy in different parts of the model.
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