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Complex analysis MAS332

This class was created by Brainscape user Dominique Gabriela. Visit their profile to learn more about the creator.

By: Dominique Gabriela
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Decks in this class (12)

Chapter 12: The residue theorem
Singularities and integral _ f z ...,
Example evaluate _ dz z 2 z 3 whe...,
Example evaluate _ dz z 4 1 where...
16  cards
Chapter 11: laurents Transform
Definition 11 isolated singularity 1,
Example 1 sin z has singularities 2,
Example 3
34  cards
Chapter 10: Taylors theorem
Thm 101 taylor s theorem 1,
Example find the taylor series ex...,
1 1 t 3
14  cards
Chapter 9: Cauchys integral formula
Theorem 91 deforming contours 1,
Theorem 92 cauchy s integral form...,
Cauchys integral formula forms 3
19  cards
chapter 8: Cauchys theorem
Thm 81 cauchys theorem 1,
Primitive and cauchys theorem 2,
Example f z sin 3 z 1 z 3 3
12  cards
Chapter 5: DIfferentiation
Def of a limit 1,
Limit of z z as z tends to 0 2,
Inequalities 3
33  cards
Chapter 7: More on int over para curve of f
Def 71 primitive 1,
Thus if is any path in d given by...,
If _ is a contour and 3
10  cards
Chapter 6: Power Series
Constructing 1,
Thm 61 2,
Thm 62 comparison test 3
31  cards
Chapter 4: Definitions about sets
Def neighbourhood 1,
Def 42 open set 2,
Example disc d z c z 1 3
11  cards
Chapter 3: Simple Integrals Of Complex Valued Functions
Parametrically defined curve 1,
E it 2,
Def curve defined by a continuous...
23  cards
Chapter 2: Special Functions
Exp z as a power series defined e...,
Theorem 22 properties of the expo...,
Cosh z 3
25  cards
1
Complex plane 1,
When can we define inequalities i...,
Dealing with complex numbers 3
32  cards

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Complex analysis MAS332

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