News
|
20.10.2021
|
First lecture video and exercise sheet are availablePlease first log into the CMS. Then you will find the "Materials" folder under "Information". There are two categories there: lecture and tutorial. Here you will find the link to the lecture videos and the exercise sheets. |
|
18.10.2021
|
Opening presentationThe opening presentation of the course will take place virtually on October 20, 2021, 12:00h: |
|
16.09.2021
|
Registration
|
Numerical Integration
Lecture with tutorial: 2 SWS + 2 SWS (6 CP)
The modelling of many applied problems leads to an integral formulation which cannot be solved analytically. Thus, we require a strategy to solve this numerically. One of the most famous numerical integration formulas are the Euler summation formulas, which we will introduce in this course. Furthermore, we will deal with the numerical integration on the sphere. Another focus will be on the investigation of lattices and periodization.
Languague:
The course will be held in English.
Lecture and Tutorial Dates:
Lecture Date:
-
Wednesday 12-14h
-
The opening presentation of the course will take place virtually on October 20, 2021, 12:00h: Link to join via MS Teams. The slides of the opening presentation can be found here.
-
Further information concerning the format of the lecture, i.e. online or on-site, will be posted here.
Tutorial Date:
-
Tuesday 12-14 h (first tutorial: November 2, 2021)
- The tutorial will take place virtually via MS Teams.
Material:
Lecture:
-
The recorded lecture videos will be published here on the lecture dates. Please log in first. You will then find the link to the lecture videos under "Materials".
- In the case that the lecture takes place on-site, there will be no further recorded lecture videos from this point on.
Tutorial:
-
Exercise sheets are published here every week. Please log in first. You will then find the exercise sheets under "Materials".
Literature:
-
Freeden, W. (2011). Metaharmonic Lattice Point Theory (1st ed.). Chapman and Hall/CRC. https://doi.org/10.1201/b10876
- Freeden, W., & Gutting, M. (2017). Integration and Cubature Methods: A Geomathematically Oriented Course (1st ed.). Chapman and Hall/CRC. https://doi.org/10.1201/9781315195674
Registration:
-
Registration will start on October 1, 2021, and end on October 22, 2021.
- Please use the menu topic "Registration" to sign up for this course.
Exam:
In order to be admitted to the exam, you have to achieve at least 50% of the possible points on the exercise sheets. At the end of the term, there will be an exam.
Office hour:
Please contact me by email to make an online appointment via MS Teams.