After successful completion of the course, students are able to:

• Use and modify terminology and mathematical propositions in the context of theoretical and practical examples.
• Modify and perform propositions, methods and concepts to compute typical examples.
• Apply mathematical reasoning in concrete computing tasks to replace calculation methods.

• Generalised functions and integral transformations
• Vector analysis
• Elements of higher analysis (function spaces and linear operators)
• Probability and Statistics
• Selected chapters of numerical mathematics

Regular assignments prepared by students and presented in exercises.

Exams during the semester.

Exercises are held every 14 days for two hours each.

Examination-immanent course (permanent examination character):

• Exercises in which prepared exercises are presented on the blackboard.
• 2 tests and an additional test in the course of the semester.

differential and integral calculus in multidimensional space, linear ordinary differential equations