因而本文研究泊松积分的离散方法。
Methods to discretize the Poisson integral are investigated in this study.
使用边界积分方法求解已知第二类边界条件的拉普拉斯方程或泊松方程时，理论上解是不唯一的。
Theoretically the numerical solution of Poisson's equation or Laplace's equation plus Neumann boundary condition calculated by the boundary integration method is not unique.
由边界积分方程推导了泊松问题和线弹性力学问题的广义间接边界元法的基本公式。
The fundamental formulas of generalized indirect BEM for the Poisson 's and linear elasticity problems are proposed initiating from the boundary integral equation.
电场的数学基础包括：库仑定律的积分形式、高斯定理的积分形式，拉普拉斯公式和泊松公式，散度定理。
Topics for the electric field mathematics include: The integral form of Coulomb's Law, Gauss's Law, the equations of Laplace and Poisson, and the divergence theorem.
利用泊松方程（零偏压时耗尽层宽度作为边界条件）积分计算出其电场分布、电势分布等重要结特性。
Some important characteristics, such as build-in electric field distribution, build-in potential distribution were calculated by poisson′equation.
利用泊松方程（零偏压时耗尽层宽度作为边界条件）积分计算出其电场分布、电势分布等重要结特性。
Some important characteristics, such as build-in electric field distribution, build-in potential distribution were calculated by poisson′equation.
应用推荐