Partial differential equations
About the course
The course can be taken as a single subject.
The course covers classical topics devoted to Partial differential equations, in addition to an introduction to weak formulations of such equations using Sobolev spaces.
Admission requirements
A relevant undergraduate Bachelor degree in Engineering program in computer science or equivalent.
In addition, the following requirements must be met:
- minimum 25 credits in mathematics (equivalent to Mathematical Methods 1, 2 og 3), 5 credits in statistics and 7,5 ects i physics on a higher level is required.
Recommended prerequisites: Linear Algebra and Numerical Methods
Application code: 9371
Objectives of the course
After completing the course, the student should have obtained the following learning outcome:
The students will have some knowledge within the academic field of partial differential equations, and some of their applications in physics and engineering.
The students will be able to formulate and analyze the problems in terms of weak formulations suitable for solving problems numerically via the Finite Element Method.
Teaching methods
All lectures are pre-recorded on video, and students will be able to follow them via their computer (or laptop /smartphone if you use my Youtube channel).
It is recommended that the students start watching video lectures at 8.15. Those who like, may also meet in the classroom at. 09.15. (to be announced in Canvas)
Here, the teacher will answer questions from the students concerning the topics considered the previous day. Afterwards, the students continue watching video lectures, assisted by the teacher. Normally, students work with this until noon. After lunch, i.e. at. 1 PM, they start with today's exercise and work with this until 4 PM, assisted by the teacher.
All information concerning the course, videos, lecture notes, exercises with solutions, project etc. can be found in Canvas when the course starts.
Language of instruction and examination
EnglishSchedule
The schedules are normally finalized and published well in advance of the start of the semester, often a few weeks beforehand. This gives students the opportunity to organize their studies and prepare for upcoming activities.
It is recommended to check the schedule regularly, as changes may occur.
Information to incoming exchange students
This course is open to incoming exchange students.
Study Level: Master's
This course has admission prerequisites, which are listed under the Admission requirements section. Please review this information carefully before adding the course to your Learning Agreement
For details on how to apply for exchange, course selection guidelines, or to contact the Incoming Admissions Team, please visit: Admissions for Student Exchange.
Examination
| Portfolio | Hand in: 11.12.2026 14:00 |
Grade: Passed / Not Passed |
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