此參考說明所註明的目錄。請向該機構確認當前課程供給與適用於你入學的條件。
課程說明
以 C++ 實作之偏微分方程 一階 PDE 之解析解（特徵常微分方程系統及其解析解）與一階及二階 PDE 之數值解法（離散化、不同有限差分方程之推導與比較、穩定性分析、邊界條件）、C++ 程式語言語法、以 C++ 實作數值解 PDE 之專案。講課與實驗，每週4小時。先修科目：MATH 2P03 與 2P12；MATH 2P08 或 2P40。註：本課程可能以多種授課模式提供。授課方式將在學期課程時刻表中列示於相應學期。
先修條件
- 先修科目：MATH 2P03 與 2P12；MATH 2P08 或 2P40。
條件與方式
- 先修科目：MATH 2P03 與 2P12；MATH 2P08 或 2P40。
- 注意：此課程可能以多種授課方式開設。授課方式將在適用學期的學術時刻表中列出。
原文參考文本
Partial Differential Equations in C++ Analytic solution of first order PDEs (characteristic ODE systems and their analytic solution) and the numerical solution of first and second order PDEs (discretization, derivation and comparison of different finite difference equations, stability analysis, boundary conditions), the syntax of the C++ programming language, projects in C++ solving PDEs numerically. Lectures, lab, 4 hours per week. Prerequisite(s): MATH 2P03 and 2P12 ; MATH 2P08 or 2P40 . Note: this course may be offered in multiple modes of delivery. The method of delivery will be listed on the academic timetable, in the applicable term.
- Prerequisite(s): MATH 2P03 and 2P12 ; MATH 2P08 or 2P40 .
- Note: this course may be offered in multiple modes of delivery. The method of delivery will be listed on the academic timetable, in the applicable term.
來源與參考
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來源參考 : https://brocku.ca/webcal/2024/undergrad/math.html