|What||When||Where||Start||ECTS||Lecturer and Tutor|
|Lecture||Tuesday 10:15 - 11:45||prerecorded||12 October 2021||5,5||Dr. Herman Haverkort|
|Thursday 12:15 - 13:45|
|Question hour||Thursday 12:15 - 13:45||Zoom conference||14 October 2021|
|Tutorials||Monday 10:15 - 11:45||CP1-HSZ seminar room 1+2||18 October 2021||3,5||Frederik Brüning|
|Tuesday 12:15 - 13:45||Inst. for Comp. Sc. room 2.050||19 October 2021|
This is a 9 ECTS (270 h) course targeted at master-level Computer Science and Mathematics students. Because of the scheduling problems caused by the ongoing COVID-19 pandemic, the lecture material will be provided asynchronously via videos for download through eCampus. In addition, there will be live Zoom sessions where students can ask questions about the lecture material. These are further accompanied by weekly problem sets that students are expected to solve in independent self-study. The solutions to the problem sets are discussed in the tutorial sessions. Each student is expected to participate actively in these.
Please register for the course on eCampus. Course materials and up-to-date information on course organisation will also be provided on eCampus.
Computational Geometry is the study of algorithmic problems for geometric data thereby touching upon a wide spectrum of application areas including computer graphics, geographic information systems, robotics, and others. The study of geometric algorithms often involves the combinatorial analysis of the complexity of geometric configurations. This has fundamental connections to the mathematical area of Discrete and Combinatorial Geometry which is also the topic of this course.
Topics which will be treated in this course:
Students have to hand in their written solutions for weekly problem sets (groups of up to two students each). At least 50% of the overall points have to be reached in order to be admitted to the final exam. There will be oral exams (possibly via Zoom) at the end of the semester.
The basis of the course work are the lectures and assignments. For further reading we recommend the following books: