https://scale.iti.kit.edu/ 2026-09-14T09:10:25+00:00 https://scale.iti.kit.edu/ https://scale.iti.kit.edu/_media/favicon.ico text/html 2026-09-10T21:10:07+00:00 admin (admin@undisclosed.example.com) https://scale.iti.kit.edu/thesislist/theses_yi?rev=1789074607&do=diff text/html 2026-09-10T21:10:06+00:00 admin (admin@undisclosed.example.com) https://scale.iti.kit.edu/thesislist/theses_goettlicher?rev=1789074606&do=diff text/html 2026-09-10T21:10:05+00:00 admin (admin@undisclosed.example.com) https://scale.iti.kit.edu/thesislist/all_theses?rev=1789074605&do=diff text/html 2026-09-10T12:39:19+00:00 eschmidt (eschmidt@undisclosed.example.com) https://scale.iti.kit.edu/teaching/2026ws/ipe/start?rev=1789043959&do=diff Scientific Figures and Presentations in Ipe Lecturers: Thomas Bläsius, Elly Schmidt, and Samuel Schneider: Ipe is a customizable vector drawing tool with LaTeX support, used for creating scientific figures and presentations. Being a powerful tool, it has a steep learning curve. This course gives an in-depth introduction for efficiently creating high-quality figures and presentations with Ipe. text/html 2026-09-06T11:19:30+00:00 wilhelm (wilhelm@undisclosed.example.com) https://scale.iti.kit.edu/people/marcuswilhelm?rev=1788693570&do=diff Marcus Wilhelm Postdoc Karlsruhe Institute of Technology (KIT) Institute of Theoretical Informatics email <marcus.wilhelm@kit.edu> office Computer Science building 50.34: Room 310 office hours feel free to drop by my office or schedule an appointment via email to make sure I'm free text/html 2026-09-03T21:10:05+00:00 admin (admin@undisclosed.example.com) https://scale.iti.kit.edu/thesislist/theses_ellyschmidt?rev=1788469805&do=diff text/html 2026-09-03T14:10:18+00:00 wilhelm (wilhelm@undisclosed.example.com) https://scale.iti.kit.edu/studentinfo/start?rev=1788444618&do=diff Student Information Bachelor’s and Master’s Theses If you are interested in a bachelor’s or master’s theses, please refer to our form. 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This means that there are no algorithms that efficiently solve these problems on every input (assuming P ≠ NP). Nonetheless, one can often solve these problems efficiently if the inputs are in some sense well-behaved. 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