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Exact sequences on Powell-Sabin splits (1904.05466v1)

Published 10 Apr 2019 in math.NA

Abstract: We construct smooth finite elements spaces on Powell-Sabin triangulations that form an exact sequence. The first space of the sequence coincides with the classical $C1$ Powell-Sabin space, while the others form stable and divergence-free yielding pairs for the Stokes problem. We develop degrees of freedom for these spaces that induce projections that commute with the differential operators.

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