s Freie Wahrscheinlichkeit Lehre

Prof. Dr. Johannes Rau

Prof. Dr. Moritz Weber

Dr. Béatrice Hallouet

Introductory math course for studies in MINT subjects

(November - December 2015)

This lecture was part of the series of lectures Preparatory math courses for studies in MINT subjects.


Lecture: Wednesday and Thursday, 16:15 - 18:00, lecture hall III, building E2 5
Exercise session: Monday, 16:15 - 18:00, seminar room 2.21, building E2 6

The course runs from 11 November 2015 to 17 December 2015.

The course is held in English with elements in German and/or French.

Analysis, Chapter 1
Analysis, Chapter 2
Analysis, Chapter 3
Analysis, Chapter 4

Algebra, Chapter 1
Algebra, Chapter 2
Algebra, Chapter 3
Algebra, Chapter 4
Algebra, Chapter 5
Algebra, Chapter 6

Analysis exercise, Sheet 1
Analysis exercise, Sheet 2
Analysis exercise, Sheet 3
Analysis exercise, Sheet 4

Algebra exercise, Sheet 1
Algebra exercise, Sheet 2
Algebra exercise, Sheet 3
additional material to the exercises of Sheet 4 (see blackboard)
Algebra exercise, Sheet 5
Algebra exercise, Sheet 6

This six week long course aims at giving an introduction to the basic mathematical knowledge needed
for studying one of the MINT subjects at Saarland University. It is designed for potential students within
the program Studies for refugees and people entitled to political asylum. Students that passed the test in
October 2015 are welcome as well as those that want to prepare for the next test in February 2016.

We will refresh the knowledge in analysis (continuity of functions and examples; graphs of functions;
limit considerations for sequences and functions; differentiation and integration; elementary geometry)
and algebra (solving algebraic equations; factorisation of polynomials; solving systems of linear equations;
vector calculus) and give an overview on the necessary background in mathematics.

For further reading:
Wolfgang Pavel, Ralf Winkler, Mathematik für Naturwissenschaftler, 2007.
Rösch, Mathematik für Chemiker.
Reinsch, Mathematik für Chemiker.
Josef Hainzl, Mathematik für Naturwissenschaftler, 1981.



updated: 19 April 2016  Moritz Weber