一、課程說明(Course Desc<x>ription)
<br>本課程教授偏微分方程的解法及複變函數論，授課內容包含: Sturm-Liouville problems, 
<br>orthogonal eigenfunction expansions, diffusion equations, wave equations, Laplace 
<br>equation, Laurent series, residue theorem and applications, conformal mappings 等
<br>等。
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<br>二、指定用書(Text Books)
<br>Zill/Wright/Ding, Engineering Mathematics, Metric Edition, Cengage, Taipei, Taiwan 
<br>(2019)
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<br>三、參考書籍(References)
<br>1. Kreyszig, Advanced Engineering Mathematics, Wiley 
<br>2. Greenberg, Advanced Engineering Mathematics, Prentice-Hall
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<br>四、教學方式(Teaching Method)
<br>課堂板書講解
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<br>五、教學進度(Syllabus)
<br>Part V: Partial Differential Equations
<br>Chap 16 - Boundary-Value Problems in Rectangular Coordinates
<br>Chap 17 - Boundary-Value Problems in Other Coordinate Systems
<br>Chap 18 - Integral Transforms
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<br>Part VI Complex Variables
<br>Chap 19 - Complex Numbers and Functions
<br>Chap 20 - Complex Integrals
<br>Chap 21 - Complex Series
<br>Chap 22 - Mapping by Complex Functions
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<br>六、成績考核(Evaluation)
<br>作業(30%)、期中考(35%)、期末考(35%)；點名(加分用)
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<br>七、可連結之網頁位址 相關網頁(Personal Website)
<br>None
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