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Second order fully discrete and divergence free conserving scheme for time-dependent conduction-convection equations

机译:与时间有关的传导对流方程的二阶完全离散和无散度守恒格式

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This work presents a Crank-Nicolson extrapolation scheme for the two-dimensional time-dependent conduction-convection equations. Mixed finite element method is applied for the spatial approximation of the velocity, pressure and temperature. The time discretization is based on the Crank-Nicolson scheme for the linear term and semi-implicit scheme for the nonlinear term. Moreover, the stability analysis and error estimations are derived. Finally, numerical tests confirm the theoretical results of the presented method and show the efficient method conserves the property of divergence free of the original equations to some extent.
机译:这项工作为二维时间相关的传导对流方程提供了一个Crank-Nicolson外推方案。将混合有限元方法应用于速度,压力和温度的空间近似。时间离散基于线性项的Crank-Nicolson方案和非线性项的半隐式方案。此外,推导了稳定性分析和误差估计。最后,数值测试证实了该方法的理论结果,并表明该有效方法在某种程度上保留了原始方程组的发散性。

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