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Exact solutions of Poisson equation for electrostatic potential problems by means of the variational iteration method

机译:用变分迭代法求解静电势问题的泊松方程的精确解

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In this paper, we present a reliable algorithm, the variational iteration method, to obtain exact solutions of electrostatic potential problems defined by Poisson equation which is given boundary and initial conditions. The problem region containing the charge density is subdivided into triangular elements. In this scheme the solution takes the form of a convergent series with easily computable components. Some examples are given. Numerical results show that the variational iteration method is easy to implement and accurate when applied to differential equations.
机译:在本文中,我们提出了一种可靠的算法,即变分迭代方法,以获得由泊松方程定义的静电势问题的精确解,并给出了边界条件和初始条件。包含电荷密度的问题区域可细分为三角形元素。在此方案中,解决方案采用具有易于计算组件的收敛级数的形式。给出了一些例子。数值结果表明,将变分迭代方法应用于微分方程时,易于实现且精确。

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