Information on individual educational components (ECTS-Course descriptions) per semester | |
| Degree programme: | Bachelor Computer Science - Software and Information Engineering |
| Type of degree: | FH Bachelor´s Degree Programme |
| Full-time | |
| Summer Semester 2025 | |
| Course unit title | Linear Algebra and Calculus |
| Course unit code | 024717020101 |
| Language of instruction | German |
| Type of course unit (compulsory, optional) | Compulsory |
| Semester when the course unit is delivered | Summer Semester 2025 |
| Teaching hours per week | 6 |
| Year of study | 2025 |
| Level of course unit (e.g. first, second or third cycle) | First Cycle (Bachelor) |
| Number of ECTS credits allocated | 6 |
| Name of lecturer(s) | Martin MÜLLER Lisa SCHÖNENBERGER Philipp WOHLGENANNT |
| Prerequisites and co-requisites |
Discrete Mathematics |
| Course content |
The "Linear Algebra" part includes the following chapters:
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| Learning outcomes |
Technical and Methodological Competence In the first part of the course, students develop an understanding of the structures of linear space and linear mappings. Students know and understand various applications of linear mappings, such as computer graphics or solving linear equation systems. In the second part, students develop a fundamental understanding of the mathematical concept of infinity, its application in calculating limits of sequences, series, and functions, and its connection with calculus. Furthermore, students know and understand applications of analysis, such as the use of polynomials and power series for approximating functions on the computer. Through specifically selected learning and teaching methods, this course also contributes to the development of the following interdisciplinary competencies: Social and Communicative Competence (S/K)
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| Planned learning activities and teaching methods |
Lecture in front of the whole group, exercises in three groups on paper and on the computer. Individual feedback on homework. |
| Assessment methods and criteria |
Written exam and evaluation of the exercises in the seminar. For a positive grade, overall across all parts of the examination a minimum of 50% of the possible points must be achieved. |
| Comment |
Non applicable |
| Recommended or required reading |
Weitz, Edmund (2021): Konkrete Mathematik (nicht nur) für Informatiker: Mit vielen Grafiken und Algorithmen in Python. 2., überarb. u. erw. Aufl. 2021 Edition. Berlin: Springer Spektrum.
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| Mode of delivery (face-to-face, distance learning) |
On-site course |
| Summer Semester 2025 | go Top |