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WEAK GALERKIN MIXED FINITE ELEMENT METHODS FOR PARABOLIC EQUATIONS WITH MEMORY

机译:具有记忆抛物型方程的弱Galerkin混合有限元方法

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摘要

We develop a semidiscrete and a backward Euler fully discrete weak Galerkin mixed finite element method for a parabolic differential equa-tion with memory. The optimal order error estimates in both| ‖ · ‖| and L~2 norms are established based on a generalized elliptic projection. In the numer-ical experiments, the equation is solved by the weak Galerkin schemes with spaces {[P_k(T)]~2; P_k(e),P_(k+1)(T)} for k = 0 and the numerical convergence rates confirm the theoretical results.
机译:我们开发了一个半色晶状态和落后的欧拉完全离散弱Galerkin混合有限元方法,用于记忆抛物型差动方程。基于广义的椭圆投影建立了‖·‖|和L〜2规范中的最佳顺序误差估计。在数值实验中,通过具有空间的弱Galerkin方案来解决方程{[p_k(t)]〜2; P_K(e),用于k = 0的P_(k + 1)(t)},数值趋同率确认了理论结果。

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