- 矢量微积分的基础知识 理解常微分方
- 程和偏微分方程
- 了解复杂变量
- Programming 任何语言的经验
BEM（边界元法）是一种用于解决一系列工程和物理问题的数值计算方法和设计技术。 BEM是FEM（有限元方法）的有前途的替代方案，因为它绕过了对整个空间的3D有限元网格的需求。
在这个以讲师为主导的现场培训中，参与者将学习使用BEM的理论和好处，因为他们将BEM技术应用于解决与复杂三维结构相关的工程设计问题。 BEM背后的数学概念在整个培训过程中作为编码练习进行了解释和应用。
听众
- 开发商
- 工程师
课程形式
- 部分讲座，部分讨论，练习和繁重的实践练习
介绍
- 边界 Elements 与有限 Elements
边界 Element 如何与计算机辅助工程 （CAE） 和集成工程软件集成
连续 Elements、不连续 Elements 和表面离散化
通过网格再生实现多功能性
案例研究：曲轴的离散化
设置开发环境
BEM 的 Mathematical 基础概述
二维拉普拉斯方程 -- 求解简单边界值问题
非连续线性 Elements -- 改进近似
二维 HelmHoltz 型方程 -- 扩展分析
二维扩散方程
格林对潜在问题的函数
分析三维问题
分析应力和磁通浓度问题
分析扭转、扩散、渗流、流体流动和静电
与有限 Element 和混合方法的组合
干净代码的重要性
提高计算性能（并行计算和矢量计算）
闭幕致辞
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