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Comentários e feedback de alunos de Introduction to Complex Analysis da instituição Universidade Wesleyan

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317 avaliações

Sobre o curso

This course provides an introduction to complex analysis which is the theory of complex functions of a complex variable. We will start by introducing the complex plane, along with the algebra and geometry of complex numbers, and then we will make our way via differentiation, integration, complex dynamics, power series representation and Laurent series into territories at the edge of what is known today. Each module consists of five video lectures with embedded quizzes, followed by an electronically graded homework assignment. Additionally, modules 1, 3, and 5 also contain a peer assessment. The homework assignments will require time to think through and practice the concepts discussed in the lectures. In fact, a significant amount of your learning will happen while completing the homework assignments. These assignments are not meant to be completed quickly; rather you'll need paper and pen with you to work through the questions. In total, we expect that the course will take 6-12 hours of work per module, depending on your background....

Melhores avaliações

RK
5 de Abr de 2018

The lectures were very easy to follow and the exercises fitted these lectures well. This course was not always very rigorous, but a great introduction to complex analysis nevertheless. Thank you!

YM
23 de Jan de 2021

Derivations are generally clear and easy to follow, some are abit less intuitive but Dr Petra Bonfert-Taylor makes the effort to explain it in a way that is easy for me to understand.

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251 — 275 de 315 Avaliações para o Introduction to Complex Analysis

por Nivedhitha C

10 de Jan de 2021

Very Useful

por Ana M Z G

30 de Dez de 2020

Interesting

por TUMWEKWASE S

16 de Set de 2021

So helpful

por liuzhaoci

19 de Fev de 2018

入门看一看还是很好的

por liruidong

19 de Mar de 2017

good class

por Riccardo F

21 de Set de 2016

Excellent.

por Cristino C

16 de Ago de 2016

Excellent.

por adauto d s m

30 de Ago de 2020

excelente

por Siva k T

13 de Ago de 2020

Excellent

por CH S S

9 de Mai de 2020

Excellent

por Shivam

14 de Nov de 2018

excellent

por 胡梦晓

10 de Jul de 2017

I like it

por Jean V

27 de Nov de 2016

Excellent

por Martín G V G

29 de Set de 2016

Excellent

por Bharti S

20 de Abr de 2018

loved it

por Stefan I

14 de Fev de 2018

Amazing!

por Zeinab A Z

3 de Jan de 2018

Awesome!

por Harshil R J

13 de Jun de 2018

Awesome

por RAJENDRA V

2 de Set de 2021

thanks

por GOWRISANKAR S

15 de Jun de 2020

Nice

por Biswanath S

7 de Out de 2018

b

e

s

t

por Yan Y

30 de Ago de 2018

nice

por Deleted A

8 de Jun de 2017

good

por Tanvi k p

29 de Mai de 2020

-

por Ron T

14 de Ago de 2020

Area of special interest for me, and what I was hoping to prepare myself for in this course, for example include

1. Nyquist stability criterion, as it relates to classical approach to analysis and design of the control systems,

2. Fourier, Laplace and Z-transforms, with rigorous approach to definition of the region of convergence, and generalized functions transformations,

Nyquist stability criterion actually comes from residue theorem, so with addition of the week 7, that goal is partially fulfilled.

Actually, without week 7, this course would not have much of the sense at all. To include topics like Julia and Mandelbrot sets, and even Riemann Hypothesis, while skimping on Cauchy’s Theorem and Integral Formula, and actually to completely left out Residue Theorem and its applications altogether… well that would be pure "l'art pour l'art".

From each sentence, this course instructor knowledge and expertise clearly shines, but so does the fascinations with pretty, fractal like, pictures or open problems in mathematics. From that kind of fascinations the greatest results in mathematics came. Complex analysis is one of those gems, so don’t cut corners on it.

Most of the proofs are just sketched, or omitted altogether. That is really unfortunate, because proofs of the complex analysis theorems are really good way to gain in depth understanding of the subject meter. Very much like in vector calculus, the approach and ideas in those proofs, have universal applicability in wide range of engineering areas. To state complex analysis theorem without proof is like teaching student a recipe to solve differential equitation, without teaching him to properly set the equitation together with appropriate boundary conditions.