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A computational approach to constructive a priori and a posteriori error estimates for finite element approximations of bi-harmonic problems

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概要 In the numerical verification method of solutions for nonlinear fourth order elliptic equations, it is important to find a constant in the constructive a priori and a posteriori error estimates for th...e finite element approximation of bi-harmonic problems. We show these procedures by verified computational techniques using the Hermite spline functions for two dimensional rectangular domain. Several numerical examples which confirm the actual effectiveness of the method are presented.続きを見る

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2005-29 pdf 169 KB 91  

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登録日 2009.04.22
更新日 2018.02.23