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A New Single Step Full Discrete Scheme for a Semilinear Second Order Hyperbolic Equation

机译:半线性二阶双曲方程的新单步全离散方案

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In this paper, we study a simplified single step full discrete scheme for a class of semilinear hyperbolic problems of second order. At first we obtain a system of second ordinary differential equations with initial value by use of spatially discrete finite element approximation with interpolated coefficients. Next in terms of a single step scheme to the time variable for this system we gain a fully discrete scheme with high accuracy. Finally we give the stable and convergence of the full discrete schemes.
机译:在本文中,我们研究了一类二阶半线性突出问题的简化单步全离散方案。首先,我们通过使用具有内插系数的空间离散有限元近似来获得具有初始值的第二常微分方程的系统。接下来,在该系统的时间变量方面,我们通过高精度地获得完全离散的方案。最后,我们提供了完整的离散方案的稳定和融合。

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