Non conforming vector finite elements for H(curl) intersected with H(div)

Mathematics – Numerical Analysis

Scientific paper

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6 pages

Scientific paper

We present a family of nonconforming vector finite elements of arbitrary
order for problems posed on the space (curl) intersected with H(div) on a
bidimensional domain. This result was first stated as a conjecture by Brenner
and Sung. In contrast an extension of the same conjecture to three dimensional
domains is disproved.

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