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Mixed and nonconforming nite element methods: implementation

Mixed and nonconforming nite element methods: implementation,D. N. Arnold,F. Brezzi

Mixed and nonconforming nite element methods: implementation   (Citations: 31)
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Published in 1985.
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    • ...We can adopt the ideas of the proof of Theorem 2.4 to prove Theorem 4.1 with the following points in mind: 1. The error of the nonconforming approximate solution of the inhomogeneous boundary value problem can be estimated by rst obtaining an inequality similar to (2.1), subtracting o appropriate \conforming" parts as in (2.2) and then applying the bilinear lemma [6], cf. [3], [6], [15], [22]...

    Jinsheng Guet al. Extension theorems for plate elements with applications

    • ...It is well known that Crouzeix-Raviart elements are strongly related with Raviart-Thomas ones when applied to the Laplace equation (see Setion 2 of [2]; in particular Lemma 2.4)...
    • ...Then, the arguments in [2] can be readily adapted to prove the lemma, with ph 2 CRb h( F)...

    Ana Alonsoet al. Accurate pressure post-process of a nite element method for elastoacou...

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