• 沒有找到結果。

高 等 微 積 分 授課教師:郭堃煌

N/A
N/A
Protected

Academic year: 2022

Share "高 等 微 積 分 授課教師:郭堃煌"

Copied!
1
0
0

加載中.... (立即查看全文)

全文

(1)

高 等 微 積 分

授課教師:郭堃煌 (分機 65137)

課程綱要:

1•The Real Number System 2•Sequences in R

3•Continuity on R 4•Differentiability on R 5•Integrability on R

6•Infinite Series of Real Numbers 7•Infinite Series of Functions 8•Euclidean Spaces

9•Topology of Euclidean Spaces

PDF created with FinePrint pdfFactory trial version www.pdffactory.com

參考文獻

相關文件

For any x ∈ R, the infinite series (1.4) is absolutely

Hence if we know g, the restriction of f to the boundary of S 1 , and express g as an infinite series of the form (1.2), then we can find (solve for) f.. We need the notion of

5、 Applications of the Integral 6、 Transcendental Functions 7、 Techniques of Integration. PDF created with FinePrint pdfFactory trial

課程概述 Complex numbers, Analytic functions, Complex integration, Cauchy's theorem, Sequences and series of analytic.. functions, Residue theory, Conformal

Lecture 1: Continuous family of topological vector spaces Let k be the field of real numbers R or the field of complex numbers C1.

Isaac Newton, Treatise on the Method of Flexions and Infinite Series, London, 1737.. Shanks, Improving an Approximation for

7.拉氏轉換之微分及積分(Differentiation and Integration of Laplace Transform) 8.微分方程式系統(Systems of Differential

• Using the remainder estimate for the Integral Test, answer this question (posed at the end of Group Exercise 2 in Section 12.2): If you had started adding up the harmonic series at