Analysis IV

MATH-207(d)

Media

MATH-207(d) Analyse IV_1

Wave Equation via Fourier series - completion

23.05.2025, 17:00

Clip of MATH-207(d) Analysis IV | Thursday | Spring 25

23.05.2025, 16:53

MATH-207(d) Analysis IV | Thursday | Spring 25

20.02.2025, 17:39

MATH-207(d) Analyse IV

Wave Equation via Fourier series - completion

23.05.2025, 17:00

Clip of MATH-207(d) Analysis IV | Thursday | Spring 25

23.05.2025, 16:53

MATH-207(d) Analysis IV | Thursday | Spring 25

23.05.2025, 16:53

MATH-207(d) Analysis IV | Thursday | Spring 25

15.05.2025, 21:24

MATH-207(d) Analysis IV | Thursday | Spring 25

12.05.2025, 21:16

MATH-207(d) Analysis IV | Thursday | Spring 25

01.05.2025, 17:43

MATH-207(d) Analysis IV | Thursday | Spring 25

17.04.2025, 17:43

MATH-207(d) Analysis IV | Thursday | Spring 25

10.04.2025, 17:43

MATH-207(d) Analysis IV | Thursday | Spring 25

03.04.2025, 17:43

MATH-207(d) Analysis IV | Thursday | Spring 25

27.03.2025, 17:45

MATH-207(d) Analysis IV | Thursday | Spring 25

20.03.2025, 17:44

MATH-207(d) Analysis IV | Thursday | Spring 25

13.03.2025, 17:41

MATH-207(d) Analysis IV | Thursday | Spring 25

06.03.2025, 17:44

MATH-207(d) Analysis IV | Thursday | Spring 25

27.02.2025, 17:40

MATH-207(d) Analysis IV | Thursday | Spring 25

20.02.2025, 17:39

MATH-207(d) Analysis IV | Thursday | Spring 25

20.02.2025, 17:44


This file is part of the content downloaded from Analysis IV.
Course summary

Lecture title: Analysis IV - MATH-207(d)

Instructor: Martin Licht

Email: martin.licht@epfl.ch

Lecture location: SG1 138

Lecture time: Thursday 15:00-17:00 at SG1

Mediaspace subscription link: Subscription link

Mediaspace channel link: Channel link

Main assistant: Ferhat Sindy

Email main assistant: ferhat.sindy@epfl.ch

Exercise location: SG1 138

Exercise time: Thursday 17:00-19:00 at SG1

Exam date and time: Wednesday 18.06.2025 from 09h15 to 12h15

Exam place: CM 1 1, CM 1 105, CM 1 106, CM 1 2, CM 1 3, CM 1 4

Textbook:

Benard Dacorogna, Chiara Tanteri: Analyse avancé pour ingénieurs.
II.9-12, III.14-18
Complex Analysis, Laplace transform and its applications.

To make the most of this lecture, you must review the relevant course materials from the textbook in advance.


Homework and exercise sessions:

Homework will be published on Mondays.

You are strongly encouraged to attend the exercise sessions and work through the assignments. Discussing the material with the assistants and your peers is essential in gaining a comprehensive understanding of the subject matter.

Final exam and final grade:

The final grade will be based on the final exam. It will take 3 hours.

The exam will be common, for the most part, with the other three classes in Analysis IV. The content will be synchronized though each teacher may emphasize different things during the class.

You can bring a two-sided cheat sheet (physical paper only). It can be handwritten or printed, with any content on it that you want.

General remarks:

Slides for the lecture will be posted after the lecture on Moodle. There will be some delay to fix small mistakes and the like.

Each lecture is livestreamed and recorded. The link for the livestream is here:

We look forward to your active participation and engagement during the lecture. If you have any questions or require further assistance, please don't hesitate to reach out to your lecturer or one of the assistants.

Content : Review complex numbers. Complex functions

Content: complex differentiability, Cauchy-Riemann equations

Content: Complex logarithm, complex line integrals

Content : complex line integrals, Laurent series

Contenu : intégrales complexes et théorème des résidus

Contenu : Le théorème des résidus