Partial Differential Equations

(7/6)The Q&A session for the examination will be held on next

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(1/6) The schedule for the oral examination in July 2021 can be found here.

(26/5) Poll is now closed. If you haven't made an arrangment for the oral examination. Please contact us by email.

(12/5) Oral exams for PDE FSS21 will be set on

• 1. July 2021 (Thurs) – via Zoom << doodle.com/poll/76fntsurbfe8i3md
• 2. July 2021 (Fri) – physically (Präsenz) << https://doodle.com/poll/4pk9bq53rqbxwp3w

Please use the doodle links above to choose your preferred examination appointment by 17:00 on 21. May 2021 (Friday).

(1/3) First exercise has been uploaded on ILIAS, and the first tutorial session is on 10. March at 15:30 (Zoom WIM-9)

(23/2) First lecture video : Weekly lecture videos will be available before the end of Wednesday each week on ILIAS (~/Dateien/Lecture Videos/). First video will be available tomorrow, so you can begin studying already, if you wish.

(17/2) Change of tutorial time!!! : tutorials will be held every Wednesday at 15:30, on Zoom WIM-9, instead.

(16/2) Enrollment : Students who are interested in this course please sign-up on ILIAS >> here <<

(16/2) Course Format: this course will be conducted with recorded lectures with a weekly consultation period with Prof Chen (Mon 13:45 Uhr), and a weekly tutorial session in Zoom WIM-09 (check portal2 for links). It is highly advised that you attend the first “kick-off” (1/3/2021) so as to clear any administrative questions you may have. Please check this website often for updates.

Lecturer: Prof. boschi Li Chen

Tutor: Matthew Liew

Format: Recorded lecture.

Enroll/Anmelden
Exam Requirement: None (Zulassung zur Klausur nicht erforderlich)

1. Foundation: Arzela-Ascoli, Hölder Space, Lp-Space, Sobolev Space and Theorems.
2. Existence and Uniquess of elliptic PDE: regularization of weak solution, Maximum Principle.
3. Schauder Theory: C^{2,a} Estimation of Poisson equation, Inner- and Global regularity. existence and uniqueness of classical solution.
4. Linear Parabolic PDE