- 向量微積分的基礎知識 理解常微分方
- 程和偏微分方程
- 瞭解複雜變數
- Programming 任何語言的經驗
BEM(邊界元法)是一種用於解決一系列工程和物理問題的數值計算方法和設計技術。 BEM是FEM(有限元方法)的有前途的替代方案,因為它繞過了對整個空間的3D有限元網格的需求。
在這個以講師為主導的現場培訓中,參與者將學習使用BEM的理論和好處,因為他們將BEM技術應用於解決與復雜三維結構相關的工程設計問題。 BEM背後的數學概念在整個培訓過程中作為編碼練習進行了解釋和應用。
聽眾
- 開發商
- 工程師
課程形式
- 部分講座,部分討論,練習和繁重的實踐練習
介紹
- 邊界 Elements 與有限 Elements
邊界 Element 如何與計算機輔助工程 (CAE) 和集成工程軟體集成
連續 Elements、不連續 Elements 和表面離散化
通過網格再生實現多功能性
案例研究:曲軸的離散化
設置開發環境
BEM 的 Mathematical 基礎概述
二維拉普拉斯方程 -- 求解簡單邊界值問題
非連續線性 Elements -- 改進近似
二維 HelmHoltz 型方程 -- 擴展分析
二維擴散方程
格林對潛在問題的函數
分析三維問題
分析應力和磁通濃度問題
分析扭轉、擴散、滲流、流體流動和靜電
與有限 Element 和混合方法的組合
乾淨代碼的重要性
提高計算效能(並行計算和向量計算)
閉幕致辭
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