The topology of vector fields describes areas of similar behavior of flow fields. These flow fields are either obtained out of flow data or out of gradient fields of scalar data, respectively. The visualization of this topology shows the data in a compressed, straightforward manner, by using only characteristic features and separating lines or shapes. In this seminar, students have to present techniques for the visualization of topologies of scalar, vector and tensor data, including a subsequent discussion. The assignment of topics will be done within the first lecture, based on papers.
registration: mail to mathias.otto(at)isg.cs.uni-magdeburg.de
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Topology in Visualization
Lecturer:
Mathias Otto, Tobias Germer, Prof. Holger Theisel
Dates:
tba
Classification:
WPF CV;M 1-2
WPF CV;i ab 7
WPF CSE;M 1-2
WPF DKE;M 1-3
WPF IF;i ab 7
WPF IF;M 1-2
WPF INGIF;i ab 7
WPF WIF;i ab 7
WPF WIF;M 1-2
WPF CV;i ab 7
WPF CSE;M 1-2
WPF DKE;M 1-3
WPF IF;i ab 7
WPF IF;M 1-2
WPF INGIF;i ab 7
WPF WIF;i ab 7
WPF WIF;M 1-2
Requirements:
basic knowledge in computer graphics and linear algebra
Completion:
3CP (Master), 4CP (Diplom)
Certificate/Schein:
presentation, summary (at least 3 pages), compulsory attendance
Additional Information:
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