'Laurent series' diaporamas de présentation

Chapter 6. Residues and Poles

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CHAPTER

16. CHAPTER. Laurent Series. Residue Integration. 16.1 Laurent Series. 16.2 Singularities and Zeros. Infinity. 16.3 Residue Integration Method. 16.4 Residue Integration of Real Integrals.

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Power Series Representations

ECE 6382. Fall 2019. David R. Jackson. Notes 7. Power Series Representations. Notes are from D . R. Wilton, Dept. of ECE. Geometric Series. Consider. Geometric Series (cont.). Generalize: ( 1 ? z p ):. Consider. Taylor series. Laurent series. Geometric Series (cont.). Consider.

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(1) The Residue (2) Evaluating Integrals using the Residue (3) Formula for the Residue

Section 8. SECTION 8 Residue Theory. (1) The Residue (2) Evaluating Integrals using the Residue (3) Formula for the Residue (4) The Residue Theorem. What is a Residue?. Section 8. The residue of a function is the coefficient of the term

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Engineering Mathematics

Complex Variables & Applications Chapter 5. Engineering Mathematics. ??? wszheng@ieee.org, http://sist.sysu.edu.cn/~zhwshi/. Outlilne. 1 ? Definition of Series & Properties. 2 ?Taylor Series. 3 ?Laurent Series. 4 ?Power Series. Series: Definition & Properties. What are we caring?

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D. R. Wilton Adapted from notes of Prof. David R. Jackson ECE Dept.

ECE 6382. Fall 2008. Singularities. D. R. Wilton Adapted from notes of Prof. David R. Jackson ECE Dept. Singularity. A point z s is a singularity of the function f ( z ) if the function is not analytic at z s. (The function does not necessarily have to go to infinity there.).

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MATEMATIK 4 KOMPLEKS FUNKTIONSTEORI MM 1.1

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