Exercises of Complex Analysis
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About this ebook
In this book, exercises are carried out regarding the following mathematical topics:
monodromy and polychromy in complex analysis
complex integrals and series
remarkable theorems of complex analysis
Initial theoretical hints are also presented to make the performance of the exercises understood.
Simone Malacrida
Simone Malacrida (1977) Ha lavorato nel settore della ricerca (ottica e nanotecnologie) e, in seguito, in quello industriale-impiantistico, in particolare nel Power, nell'Oil&Gas e nelle infrastrutture. E' interessato a problematiche finanziarie ed energetiche. Ha pubblicato un primo ciclo di 21 libri principali (10 divulgativi e didattici e 11 romanzi) + 91 manuali didattici derivati. Un secondo ciclo, sempre di 21 libri, è in corso di elaborazione e sviluppo.
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Exercises of Complex Analysis - Simone Malacrida
Exercises of Complex Analysis
SIMONE MALACRIDA
In this book, exercises are carried out regarding the following mathematical topics:
monodromy and polychromy in complex analysis
complex integrals and series
remarkable theorems of complex analysis
Initial theoretical hints are also presented to make the performance of the exercises understood.
Simone Malacrida (1977)
Engineer and writer, has worked on research, finance, energy policy and industrial plants.
ANALYTICAL INDEX
––––––––
INTRODUCTION
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I – THEORETICAL OUTLINE
Property
Monodromy and polydromy
Complex integration
Euler functions
Complex series
––––––––
II – EXERCISES
Exercise 1
Exercise 2
Exercise 3
Exercise 4
Exercise 5
Exercise 6
Exercise 7
Exercise 8
Exercise 9
Exercise 10
Exercise 11
Exercise 12
Exercise 13
Exercise 14
Exercise 15
Exercise 16
Exercise 17
Exercise 18
Exercise 19
Exercise 20
Exercise 21
Exercise 22
Exercise 23
Exercise 24
Exercise 25
Exercise 26
Exercise 27
Exercise 28
Exercise 29
Exercise 30
Exercise 31
Exercise 32
Exercise 33
Exercise 34
Exercise 35
INTRODUCTION
In this workbook, some examples of calculations related to complex analysis are carried out.
Furthermore, the main theorems of this analysis and their practical use in order to solve problems are presented.
Complex analysis, extending what has already been learned in the set of real numbers, constitutes a cornerstone in the natural setting of the complex field.
The peculiarities of this analysis make it so specific as to require