Udemy – Mastering Complex Calculus: From Derivatives to Residues 2023-4

Udemy – Mastering Complex Calculus: From Derivatives to Residues 2023-4 Downloadly IRSpace

Apr 17, 2025 - 12:37 Updated: Apr 21, 2025 - 04:46

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Udemy – Mastering Complex Calculus: From Derivatives to Residues 2023-4

Mastering Complex Calculus: From Derivatives to Residues is an advanced calculus training course: Derivatives and Remainders (Residues) published by Udemy Academy. Among the most important topics taught in this course, complex derivations, contour integration, Laurent series, Fourier series, etc. can be mentioned. This educational course is one of the most advanced mathematics and calculus courses on the Udemy website and will introduce you to the very complex yet practical topics of calculus in a completely exclusive way. Argument design is done using logic and pure mathematical operations in this course and it will be prevented from any parrot-like properties of equations and arguments.

Among the most important topics raised in this course, we can mention advanced functions, Cauchy’s integral theorem and Contour Integration.

What you will learn in Mastering Complex Calculus: From Derivatives to Residues:

Familiarity with advanced functions
Derivatives of complex variables
Functions with complex and hard variables
Contour Integration
Cauchy’s integral theorem
Cauchy’s integral formula
Laurent Series
Fourier Series
Taylor series or Taylor series
And …

Course specifications

Publisher: Udemy
Instructors: Emanuele Pesaresi
Language: English
Level: Advanced
Number of Lessons: 40
Duration: 9 hours and 54 minutes

Course topics on 2023/9

Mastering Complex Calculus: From Derivatives to Residues Content

Mastering Complex Calculus: From Derivatives to Residues Prerequisites

Single Variable Calculus (especially: derivatives, integrals)
Multivariable Calculus (especially: Stokes’ theorem, line integrals)

Prerequisites: To take this course, you should have completed single variable Calculus, especially derivatives and integrals, and multivariable Calculus, especially line integrals and Stokes’ theorem.