The "Fundamentals for Computational Science" extension curriculum is designed to provide students with the essential knowledge needed for admission to the Master's program in Computational Science. It is particularly beneficial for students who have completed bachelor's degrees in fields such as astronomy, biology, chemistry, computer science, mathematics, meteorology, pharmacy, and physics, but may need to bridge specific knowledge gaps for master's level study. This curriculum can be pursued by any bachelor's student at the University of Vienna. The Master Access Guide can help you determine which extension curriculum, combined with your bachelor's degree, best prepares you for your desired master's program.
The tuition fee for students from third countries is €726.72 per semester. This includes the Students' Union fee. For students with equal status to EU/EEA citizens, only the Students' Union fee of €19.26 per semester applies.
This curriculum provides essential knowledge for admission to the Master's program in Computational Science, helping students bridge specific knowledge gaps from their bachelor's degrees.
It is primarily for bachelor's students in fields like astronomy, biology, chemistry, computer science, mathematics, meteorology, pharmacy, and physics who want to pursue a Master's in Computational Science. However, any bachelor's student at the University of Vienna can take it.
The extension curriculum consists of 18 ECTS credits. Specific module information can be found in the university's course directory (u:find).
Students from non-EU/EEA countries pay €726.72 per semester, which includes the Students' Union fee. Students with equal status to EU/EEA citizens pay only the Students' Union fee of €19.26 per semester.
You need to complete the University of Vienna's admission procedure, which involves checking admission requirements, applying during the application period (opened June 22nd for programs without an entrance exam), completing online first-time admission via video chat, and paying the required semester fee.