<?xml version="1.0" encoding="ISO-8859-1" standalone="yes" ?>
<document>
<title>Engineering Mathematics II</title>
<cid>FT05</cid>
<sapsubmodule>P242-0064, P242-0065</sapsubmodule>
<bkey>fz2</bkey>
<ctypes>
<hours>4</hours>
<type>V</type>
<hours>1</hours>
<type>U</type>
</ctypes>
<cp>6</cp>
<semester>2</semester>
<mandatory>yes</mandatory>
<language>German</language>
<exam>Written exam 120 min.</exam>
<curriculum>
<curriculum_entry>
<cid>FT05</cid>
<branch>Automotive Engineering</branch>
<semester>2</semester>
<mandatory_tag>mandatory course</mandatory_tag>
</curriculum_entry>
<curriculum_entry>
<cid>FT05</cid>
<branch>Automotive Engineering</branch>
<semester>2</semester>
<mandatory_tag>mandatory course</mandatory_tag>
</curriculum_entry>
<curriculum_entry>
<cid>FT05</cid>
<branch>Automotive Engineering</branch>
<semester>2</semester>
<mandatory_tag>mandatory course</mandatory_tag>
</curriculum_entry>
<curriculum_entry>
<cid>FT05</cid>
<branch>Automotive Engineering</branch>
<semester>2</semester>
<mandatory_tag>mandatory course</mandatory_tag>
</curriculum_entry>
<curriculum_entry>
<cid>MAB.2.1.MAT2</cid>
<branch>Mechanical and Process Engineering</branch>
<semester>2</semester>
<mandatory_tag>mandatory course</mandatory_tag>
</curriculum_entry>
</curriculum>
<workload>
75 class hours (= 56.25 clock hours) over a 15-week period.The total student study time is 180 hours (equivalent to 6 ECTS credits).There are therefore 123.75 hours available for class preparation and follow-up work and exam preparation.</workload>
<prerequisites>
<prerequisite>
<pfcid>FT01</pfcid>
<pftitle>Engineering Mathematics I</pftitle>
</prerequisite>
</prerequisites>
<prerequisitesfor>
<prerequisitefor>
<pfcid>FT15</pfcid>
<pftitle>Engineering Mathematics III</pftitle>
</prerequisitefor>
</prerequisitesfor>
<convenor>Prof. Dr. Marco Günther</convenor>
<convenor-person-key>mgu</convenor-person-key>
<lecturers>
<lecturer>Dipl.-Math. Christian Leger</lecturer>
<lecturer-person-key>cle</lecturer-person-key>
</lecturers>
<objectives>After successfully completing this module, students will:
- be able to calculate with complex functions
- be familiar with the basics of the Fourier transform and know how to use the Laplace transform
- understand the importance and use of images and coordinate systems
- be able to calculate determinants, eigenvalues and eigenvectors of matrices
- be able to calculate the derivatives and integrals of functions with multiple variables
</objectives>
<content>- Determinants
- Complex functions, Fourier and Laplace transforms
- Images and coordinate systems
- Eigenwerte and eigenvectors of matrices
- 2nd order curves and surfaces
- Arc length, curvature, plane curves, space curves
- Differential and integral calculus for functions with multiple variables
</content>
<media>Lecture, exercises</media>
<literature>- Papula, Mathematik für Ingenieure und Naturwissenschaftler, Band 2+3
- Bartsch, Taschenbuch mathematischer Formeln
Additional literature will be announced in the lecture.
</literature>
<offered>
</offered>
<moduldb-query>Mon Sep 14 11:22:36 CEST 2026, CKEY=miib, BKEY=fz2, CID=[?], LANGUAGE=en, DATE=14.09.2026</moduldb-query>
</document>
