首页> 外文期刊>Numerical Heat Transfer, Part B. Fundamentals: An International Journal of Computation and Methodology >Improved finite difference method with a compact correction term for solving Poisson's equations
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Improved finite difference method with a compact correction term for solving Poisson's equations

机译:改进了具有紧凑型腐败术语的有限差分法,用于解决泊松方程

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摘要

An improved finite difference method with a compact correction term is proposed to solve the Poisson's equations. The compact correction term is developed by coupled high-order compact and low-order classical finite difference formulations. The numerical solutions obtained by the classical finite difference method are considered as fundamental solutions with lower accuracy, whereas a compact correction term is added into the source term of classical discrete formulation to improve the accuracy of numerical solutions. The proposed method can be extended from two-dimensional to multidimensional cases straightforwardly. Numerical experiments are carried out to verify the accuracy and efficiency of this method.
机译:提出了一种改进的有限差分法,采用紧凑的校正项来解决泊松方程。 紧凑的校正项是通过耦合的高阶紧凑型和低阶经典有限差分制剂开发的。 通过经典有限差分方法获得的数值溶液被认为是具有较低精度的基本解决方案,而紧凑的校正项被添加到经典离散配方的源期,以提高数值解决方案的准确性。 所提出的方法可以直接地从二维延伸到多维病例。 进行数值实验以验证该方法的准确性和效率。

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