Lecture: 
	Thore Posske 
	Lecture: Fri, 12:30 p.m. - 2:00 p.m., Jungiusstr. 9, Lecture hall 3   except for June 14 (Lecture Hall 1)
	
	No lecture: May 24, Pentecost
	
	
	Special lectures: 
July 12: trial exam, Formelsammlung.
 
ATTENTION: July 22, 11:00 a.m. , HS 3: preparation for exams, send questions in advance.
 
current topics: Coordinate change, general solution of differential equations, complex integration (easy and hard example)
Exercises:
	
	Tue, 3:15 p.m. - 4:45 p.m., Jungiusstr. 9, SR 1, Martin Bonkhoff
	
	Fri, 2:15 p.m. - 3:45 p.m., Jungiusstr. 9, SR 1, Anshuman Tripathi (English)
	
	Fri, 2:15 p.m. - 3:45 p.m., Lecture Hall 3  except for June 14 (Lecture Hall 1), Felix Gerken
	
	Bonus: Get 50 percent of points for all exercises, controlled by presenting your solution at the blackboard twice.
Tutorial: 
Jungiusstr. 11a, Bib INF, Wednesday, 3:30 - 5:30 p.m..  
Rachele Sama 
Tobias Loewe 
Corrections: 
Victor Danescu
Moodle page for corrections 
Deadlines:  Mondays  each week starting from April 15.
Please see below for a handwritten script for each lecture. 
The digital version is created by Damjan Vukovic Pajkic
and Johannes Kratz on the basis of the handwritten script shortly after the lecture. 
Please contact them in case of questions and comments. Also send them your suggestions for the equations you will be allowed to use at the exams.
Full version of the handwritten script.
Current version of the digital script.
First exam: July 25, 1 p.m. - 3 p.m. CEST, HS 2.
Second exam: September 27, 1 p.m. - 3 p.m., HS 1.
 Table of content  
Table of content with subjective emphasis 
 Partial derivatives 
Schroedinger equation in 1D, potential scattering
 Vector fields 
Intuition about the gradient of a function
Intuition about the divergence of a vector field
Intuition about the curl (German: "rotation") of a vector field
Intuition about the divergence of a vector field
 Partial derivatives 
Commutation of partial derivatives
Subtle differences between mathematical and physical conventions for partial derivates
Complex functions
Visualization of complex functions as vector fields
 Advanced topics 
Method of characteristic equations, Stanford script Math 220A (2002)
Scripts of Christoph Schweigert, for the mathematically interested ones
 Files for own analysis 
Fourier/sound analysis of selected functions