COURSE INFORMATION MATHEMATICS FOR ERASMUS STUDENTS

When you wish to study mathematics at Ghent university within the framework of the Erasmus/Socrates program, I advise to contact me (Leo Storme), the departemental coordinator for internationalisation mathematics at Ghent University, when you make up your learning agreement. I strongly advise to send the documents to me before signing them and before sending them to Ghent University. A lot of work and time can be saved by doing this, if something should not be correct with the documents. Be aware that not all courses can be attended by incoming Erasmus students, and it is necessary to find a learning agreement that suits the requirements of your home university and of Ghent University. Also be aware that you only have the confirmation that you can study mathematics at Ghent University after the departemental coordinator at Ghent University has accepted your application.

These pages are aimed at helping you compose an appropriate learning agreement when you intend to visit Ghent University for mathematics studies within the framework of the Erasmus/Socrates exchange program. Below you will find tables with all courses organized in the bachelor-master program. By clicking on the title of a course, you will be directed to information stating whether or not the course is accessible for incoming students.

You need to be aware that not every course is accessible for incoming Erasmus students, and you need to enquire whether there are extra requirements in case you wish to attend this course. So check for every course you wish to follow in Ghent, whether or not this course can be attended by incoming Erasmus students. Do not put courses on your learning agreement which cannot be attended by incoming Erasmus students. You need to put together your learning agreement in agreement with the departemental coordinator at your home university and in agreement with the departemental coordinator Prof. Dr. Leo Storme at Ghent University . You also need to check first all the ECTS files of all these courses for information on the contents of this course, and to see whether you have the required preknowledge to attend this course. Also additional information such as references to the literature is given. (see learning agreement). The present page only describes modalities for english speaking students coming to Ghent University. Note that dutch speaking students can automatically take any course, except from the first year bachelor in mathematics.
Note that the majority of the courses is taught in dutch. Non-dutch speaking exchange students can still participate in most cases but need to check the exchange modalities by clicking on the course title.

Some hints to guide you to a good learning agreement and to a good study program for studying mathematics at Ghent University.
  1. A semester at Ghent university consists of five courses of 6 ECTS study points (so 30 ECTS points in total), and a complete academic year of 10 courses of 6 ECTS study points (so 60 ECTS points in total). The master thesis in the second master year counts for 30 ECTS study points.

    Nevertheless, when making up the learning agreement in agreement with the departemental coordinator at your home university and in agreement with the departemental coordinator at Ghent University, be aware that studying at a foreign university is more difficult than studying at your home university. You are in an other country, you have to study in an other language, the method of teaching and examination is different,..., so it is best not to make your study program too hard. I advise to attend four courses per semester. If you attend five courses, you must be aware that you have a harder study program than the local students. I strongly advise not to attend five courses per semester.

  2. Avoid to put courses on your learning agreement which rely too much on knowledge from previous courses given at Ghent University, as your knowledge of mathematics, acquired at your home university, differs from the knowledge of mathematics of the local students at Ghent University, so this might give problems when attending a course which relies too much on knowledge gro previous courses given at Ghent University.

  3. Since practically all the courses are given in dutch, for many courses, the professors will give you a reading course. This is the case for the courses in which below you find: self-study via literature with individual guidance. Be aware that it requires a high level of independence to self-study a course via literature. You need make a good study plan to self-study this course, and it is also very important to make regular appointments with the professor, or assistant responsible for this course, to get feedback; especially to get the feedback whether or not you are meeting the standards expected from you as a student attending this course.

  4. In case you wish to make a bachelor project, master dissertation, or research project at Ghent University, always contact the departemental coordinator (Leo Storme) first, since in this case, a professor guiding you for this project or dissertation needs to be found at Ghent University. If no such professor is found, your application will not be approved.

  5. Please respect also all the deadlines! Studying at a foreign university is something which should be prepared thoroughly, and the preparations for your studies at Ghent University need to start well in advance. It is not evident to make up a good learning agreement; this takes time since the selection of the courses must be suited to the mathematical knowledge you obtained in your preceding studies at your home university. Especially, bachelor projects, master theses, and research projects should be considered well in advance, since these projects and theses need also to be guided by professors from Ghent University. Hence, a topic needs to be found which suits the professor who will guide you during your stay at Ghent University, which suits the requirements imposed by your home university, and which suits your interests.

First Year Bachelor of Mathematics
Second Year Bachelor of Mathematics
List of Minors Second Year and Third Year Bachelor of Mathematics
Third Year Bachelor of Mathematics
Optional Course List Third Year Bachelor of Mathematics
Second Master of Mathematics
Basic Course and Specialised Elective Course List Master of Mathematics


Academic Year 2008 - 2009
First Year Bachelor of Mathematics
No.
Course
Sem.
P-T 2Y.
Department
Lecturer in Charge
CODE
 
GENERAL COURSES
                   
1
Mathematical Analysis I
1
1
WE01 Christian Impens
37.5
30.0
 
200
7
CBWISK01000008
2
Mathematical Analysis II
2
1
WE01 Christian Impens
37.5
30.0
 
220
8
CBWISK01000006
3
Linear Algebra and Analytic Geometry I
1
1
WE01 Charles Thas
30.0
30.0
 
165
6
CBWISK01000007
4
Linear Algebra and Analytical Geometry II
2
1
WE01 Frank De Clerck
30.0
30.0
 
165
6
CBWISK01000001
5
Relations and Structures
1
1
WE01 Frank De Clerck
22.5
22.5
 
130
5
CBWISK01000002
6
General Physics
2
2
WE04 Freddy Callens
37.5
22.5
 
190
7
CBWISK01000003
7
Differential Geometry
2
2
WE01 Charles Thas
22.5
15.0
 
110
4
CBWISK01000004
8
Theoretical Mechanics
2
2
WE03 Willy Sarlet
37.5
22.5
 
175
6
CBWISK01000009
9
Programming
1
2
WE02 Kris Coolsaet
30.0
30.0
 
165
6
CBWISK01000010
10
Practicum Mathematics
1
2
WE03 Tom Mestdag
15.0
30.0
 
130
5
CBWISK01000005
 
Code: CBWISK - 00 - 01 version: 02
     
BC: 03/03/2005
     
1650
60
 
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester
P-T = courses can be taken on a part-time basis, 1 = first part, 2 = second part, etc



Academic Year 2008 - 2009
Second Year Bachelor of Mathematics
(valid starting from 2008-2009)
No.
Course
Sem.
P-T 2Y.
Department
Lecturer in Charge
CODE
 
GENERAL COURSES
                   
1
Mathematical Analysis III
1
1
WE01 Christian Impens
37.5
15.0
 
165
6
CBWISK02000001
2
Mathematical Analysis IV
2
2
WE01 Hans Vernaeve
37.5
22.5
 
175
6
CBWISK02000002
3
Introduction to Dynamical Systems
1
1
WE03 Willy Sarlet
30.0
22.5
 
150
6
CBWISK02000007
4
Introduction to Astronomy
2
1
WE03 Herwig Dejonghe
37.5
22.5
 
180
6
CBWISK02000008
5
Group Theory
1
2
WE01 Hendrik Van Maldeghem
22.5
15.0
 
135
5
CBWISK02000003
6
Numerical Analysis
2
1
WE02 Joris Van der Jeugt
30.0
22.5
 
150
5
CBWISK02000004
7
Probability and Mathematical Statistics
1
1
WE02 Stijn Vansteelandt
30.0
15.0
 
150
5
CBWISK02000009
8
Probability and Mathematical Statistics: Project Work
2
1
WE02 Stijn Vansteelandt
15.0
15.0
 
90
3
CBWISK02000010
9
Projective Geometry
2
2
WE01 Frank De Clerck
30.0
30.0
 
165
6
CBWISK02000006
 

                   
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester
P-T = courses can be taken on a part-time basis, 1 = first part, 2 = second part, etc



Academic Year 2008 - 2009
List of Minors Second and Third Year Bachelor of Mathematics
(valid starting from 2008-2009)
No.
Course
Sem.
Department
Lecturer in Charge
CODE
 
CLUSTERS
                 
1
MINOR INFORMATICS
                 
  - Algorithms and Data Structures I
2
WE02 Veerle Fack
30.0
30.0
 
165
6
CHWISK00000021
  - Algorithms and Data Structures II
1
WE02 Gunnar Brinkmann
30.0
30.0
 
165
6
CHWISK00000022
  - Programming II
2
WE02 Kris Coolsaet
30.0
30.0
 
165
6
CHWISK00000023
  - Application Oriented Formal Logic II
1
WE01 Leo Storme
30.0
30.0
 
165
6
CHWISK00000024
2
MMINOR LIFE SCIENCES
                 
  - Introduction to Bio-Informatics
2
WE09 Yves Van de Peer
25.0
15.0
 
165
6
CHWISK00000026
  - Foundations of Cell Biology and Genetics
1
WE09 Geert De Jaeger
20.0
12.0
 
165
6
CHWISK00000068
  - Genetics and Molecular Techniques I
1
WE09 Sofie Goormachtig
25.0
28.0
 
165
6
CHWISK00000084
  - Computational Biology
2
WE09 Jens Hollunder
22.5
40.0
 
165
6
CHWISK00000085
3
MINOR ECONOMICS
                 
  - Financial Mathematics
2
WE02 Michèle Vanmaele
30.0
15.0
 
165
6
CHPOOL00000034
  - Economics
1
EB01 Koen Schoors
30.0
   
165
6
CHSERV00000001
  - Micro-Economics
1
EB03 Eddy Omey
45.0
15.0
 
165
6
CHSERV00000002
  - Econometrics
1
EB03 Gerdie Everaert
30.0
15.0
 
165
6
CHSERV00000003
4
MINOR PHYSICS
                 
  - Electromagnetism
2
WE03 David Dudal
30.0
15.0
 
165
6
CHWISK00000027
  - Quantum Mechanics 1
1
WE05 Jan Ryckebusch
30.0
22.5
 
165
6
CHWISK00000028
  - Thermal Physics
2
WE05 Natalie Jachowicz
30.0
22.5
 
165
6
CHWISK00000029
  - Galactical Astronomy
2
WE03 Maarten Baes
30.0
22.5
 
165
6
CHWISK00000030
5
MINOR MATHEMATICS
                 
  - Graph Theory and Combinatorial Optimisation
1
WE02 Veerle Fack
30.0
15.0
 
165
6
CHWISK00000012
  - Coding Theory
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000013
  - Number Theory
2
WE01 Jeroen De Meyer
30.0
15.0
 
165
6
CHWISK00000014
  - Lie Groups and Lie Algebras
2
WE03 Frans Cantrijn
30.0
15.0
 
165
6
CHWISK00000015
 
Code: CHWISK - 40 - 00 version: 03
   
BC:
           
For this training programme one cannot enrol via an examinationcontract with a view to obtaining a diploma.
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester


Academic Year 2008 - 2009
Third Year Bachelor of Mathematics
(valid starting from 2008-2009)
No.
Course
Sem.
P-T 2Y.
Department
Lecturer in Charge
CODE
 
GENERAL COURSES
                   
1
Mathematical Analysis V
1
1
TW16 Franciscus Sommen
40.0
20.0
 
180
6
CBSERV03000014
2
Algebra
1
1
WE01 Jan Van Geel
30.0
15.0
 
165
6
CBWISK03000001
3
Statistic Models and Data Analysis
1
2
WE02 Els Goetghebeur
30.0
15.0
 
165
6
CBWISK03000002
4
Applied Mathematical Evolution Models
2
1
WE02 Willy Govaerts
30.0
22.5
 
172
6
CBWISK03000003
5
Quantum Mechanics
1
1
WE03 Henri Verschelde
40.0
20.0
 
180
6
CBWISK03000004
6
BACHELOR PROJECT  
2
WE51 N. N.    
30.0
165
6
CBWISK03000005
 
CLUSTERS
                   
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester
P-T = courses can be taken on a part-time basis, 1 = first part, 2 = second part, etc



Academic Year 2008 - 2009
Optional Course List Third Year Bachelor of Mathematics
No.
Course
Sem.
Department
Lecturer in Charge
CODE
 
OPTIONAL COURSES
                 
1
OPTION PURE MATHEMATICS
                 
  - Topology en Algebraic Topology
2
WE01 Koen Thas
30.0
15.0
 
165
6
CHWISK00000009
  - Classical Polar Spaces
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000010
  - Algebraic Geometry
2
WE01 Jan Van Geel
30.0
15.0
 
165
6
CHWISK00000011
2
OPTION MATHEMATICAL PHYSICS AND ASTRONOMY
                 
  - Astronomy
2
WE03 Maarten Baes
30.0
22.5
 
165
6
CHPOOL00000020
  - Continuum Mechanics
2
WE03 Frans Cantrijn
30.0
15.0
 
165
6
CHWISK00000016
  - Relativity Theory
1
WE03 Karel Van Acoleyen
30.0
15.0
 
165
6
CHPOOL00000022
3
OPTION APPLIED MATHEMATICS
                 
  - The Modelling of Fuzzyness and Uncertainty
1
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000017
  - Mathematical Optimalization
2
WE02 Hans De Meyer
30.0
15.0
 
165
6
CHWISK00000019
  - Numerical Methods for Differential Equations
2
WE02 Marnix Van Daele
30.0
15.0
 
165
6
CHWISK00000020
 
Code: CHWISK - 30 - 00 version: 01
   
BC: 13/05/2004
           
For this training programme one cannot enrol via an examinationcontract with a view to obtaining a diploma.
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester





Academic Year 2008 - 2009
Second Master of Mathematics
(valid starting from 2008-2009)
No.
Course
Alt.
Ref.
Sem.
P-T 2Y.
Department
Lecturer in Charge
CODE
3
MASTER DISSERTATION    
J
2
       
150.0
825
30
CMWISA02000001
 
Code: CMWISA - 00 - 02 version: 02
         
BC: 07/06/2007 BDR: 10/06/2008
     
1725
60
 
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester
Alt.: alternate courses: ° = in the odd academic years, °° = in the even academic years
P-T = courses can be taken on a part-time basis, 1 = first part, 2 = second part, etc



Academic Year 2008 - 2009
Basic Course and Elective Course List for Master of Mathematics
(valid starting from 2008-2009)
No.
Course
Alt.
Ref.
Sem.
Department
Lecturer in Charge
CODE
 
CLUSTERS
                     
1
MINOR RESEARCH - reference a: Main Subject Pure Mathematics
                     
  - Topology and Algebraic Topology  
ab
2
WE01 Koen Thas
30.0
15.0
 
165
6
CHWISK00000031
  - Polar Spaces  
a
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000032
  - Algebraic Geometry  
a
2
WE01 Jan Van Geel
30.0
15.0
 
165
6
CHWISK00000033
  - Proof Theory
°°
a
1
WE01 Andreas Weiermann
30.0
15.0
 
165
6
CHWISK00000070
  - Integral Geometry and Clifford Analysis  
a
2
TW16 Franciscus Sommen
30.0
15.0
 
165
6
CHSERV00000020
  - Transform Analysis
°°
a
2
TW16 Fred Brackx
30.0
15.0
 
165
6
CHSERV00000021
  - Incidence Geometry
°°
a
1
WE01 Hendrik Van Maldeghem
30.0
15.0
 
165
6
CHWISK00000035
  - Capita Selecta in Geometry
°°
a
2
WE01 Leo Storme
30.0
15.0
 
165
6
CHWISK00000036
  - Capita selecta in Algebra  
a
2
WE01 Tom De Medts
30.0
15.0
 
165
6
CHWISK00000037
  - Infinitesimal Analysis
°°
a
1
WE01 Hans Vernaeve
30.0
15.0
 
165
6
CHWISK00000038
  - Coding Theory  
ac
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000039
  - Computer Algebra  
ac
1
WE01 Tom De Medts
30.0
15.0
 
165
6
CHWISK00000040
  - Mathematical Logic  
a
1
WE01 Andreas Weiermann
30.0
15.0
 
165
6
CHWISK00000071
  - Capita Selecta in Mathematical Research  
a
2
WE01 Hendrik Van Maldeghem
30.0
15.0
 
165
6
CHWISK00000042
  - Differential Geometry II  
ab
2
WE03 Willy Sarlet
30.0
22.5
 
180
6
CHNAST00000036
  - Finite Geometry
°
a
2
WE01 Frank De Clerck
30.0
15.0
 
165
6
CHWISK00000072
  - Computational Group Theory
°
a
2
WE01 John Bamberg
30.0
15.0
 
165
6
CHWISK00000073
  - Lie-Groups and Lie-Algebras  
ab
2
WE03 Frans Cantrijn
30.0
22.5
 
180
6
CHNAST00000008
  - Modelling of Fuzziness and Uncertainty  
ac
1
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000058
  - Approximation Methods for Boundary Value Problems  
ac
1
TW16 Roger Van Keer
30.0
15.0
 
165
6
CHSERV00000022
  - Representation Theory and Applications
°°
abc
1
WE02 Joris Van der Jeugt
30.0
15.0
 
165
6
CHWISK00000063
2
MINOR RESEARCH - reference b: Main Subject Mathematical Physics and Astronomy
                     
  - Topology and Algebraic Topology  
ab
2
WE01 Koen Thas
30.0
15.0
 
165
6
CHWISK00000031
  - Differential Geometry II  
ab
2
WE03 Willy Sarlet
30.0
22.5
 
180
6
CHNAST00000036
  - Astronomy  
b
2
WE03 Maarten Baes
30.0
22.5
 
165
6
CHWISK00000043
  - Continuum Mechanics  
b
2
WE03 Frans Cantrijn
30.0
15.0
 
180
6
CHWISK00000044
  - Relativity Theory  
b
1
WE03 Karel Van Acoleyen
30.0
15.0
 
165
6
CHWISK00000045
  - Theoretical Mechanics II  
b
1
WE03 Willy Sarlet
30.0
22.5
 
180
6
CHNAST00000011
  - Lie-Groups and Lie-Algebras  
ab
2
WE03 Frans Cantrijn
30.0
22.5
 
180
6
CHNAST00000008
  - Cosmology  
b
2
WE03 Sven De Rijcke
30.0
22.5
 
180
6
CHNAST00000002
  - Dynamics of Stellar Systems  
b
2
WE03 Herwig Dejonghe
30.0
22.5
 
180
6
CHNAST00000003
  - Introduction to the Dynamics of Atmospheres  
b
1
WE03 Piet Termonia
30.0
22.5
 
180
6
CHNAST00000004
  - Quantum Field Theory  
b
1
WE03 Henri Verschelde
30.0
22.5
 
180
6
CMNAST01000001
  - Quantum Electrodynamics  
b
2
WE05 Dimitri Van Neck
22.5
30.0
 
180
6
CHNAST00000029
  - Statistical Physics I  
b
1
WE05 Jan Ryckebusch
30.0
15.0
 
165
6
CHWISK00000057
  - Mathematical Aspects of General Relativity
°
b
2
TW16 Norbert Van Den Bergh
30.0
15.0
 
165
6
CHWISK00000074
  - Mathematical Optimisation  
bc
2
WE02 Hans De Meyer
30.0
15.0
 
165
6
CHWISK00000059
  - Representation Theory and Applications
°°
abc
1
WE02 Joris Van der Jeugt
30.0
15.0
 
165
6
CHWISK00000063
  - Nonperturbative Quantumchromodynamics    
2
WE03 David Dudal
30.0
22.5
 
180
6
CHWISK00000082
  - Astrophysical Simulations    
1
WE03 Maarten Baes
30.0
22.5
 
180
6
CHWISK00000083
  - Partial Differential Equations  
bc
1
TW16 Marian Slodicka
30.0
15.0
 
165
6
CMWISA01000001
  - Galactic Astronomy  
b
2
WE03 Maarten Baes
30.0
22.5
 
180
6
CHNAST00000001
3
MINOR RESEARCH - reference c: Main Subject Applied Mathematics
                     
  - Coding Theory  
ac
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000039
  - Computer Algebra  
ac
1
WE01 Tom De Medts
30.0
15.0
 
165
6
CHWISK00000040
  - Algorithmic Graph Theory
°
c
2
WE02 Gunnar Brinkmann
30.0
15.0
 
165
6
CHWISK00000075
  - Complexity Theory
°°
c
2
WE02 Gunnar Brinkmann
30.0
15.0
 
165
6
CHWISK00000076
  - Mathematical Optimisation  
bc
2
WE02 Hans De Meyer
30.0
15.0
 
165
6
CHWISK00000059
  - Modelling of Fuzziness and Uncertainty  
ac
1
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000058
  - Capita Selecta in Soft Computing
°°
c
2
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000064
  - Numerical Methods for Differential Equations  
c
2
WE02 Marnix Van Daele
30.0
15.0
 
165
6
CHWISK00000060
  - Numerical Linear Algebra  
c
1
WE02 Willy Govaerts
30.0
15.0
 
165
6
CHWISK00000066
  - Qualitative Solution Techniques for Scientific Modelling
°°
c
1
DS30 Guido Vanden Berghe
30.0
15.0
 
165
6
CHWISK00000077
  - Approximation Methods for Boundary Value Problems  
ac
1
TW16 Roger Van Keer
30.0
15.0
 
165
6
CHSERV00000022
  - Applied Functional Analysis  
c
2
TW16 Marian Slodicka
30.0
15.0
 
165
6
CHWISK00000078
  - Representation Theory and Applications
°°
abc
1
WE02 Joris Van der Jeugt
30.0
15.0
 
165
6
CHWISK00000063
  - Financial Mathematics: Discrete Stochastic Models  
c
1
WE02 David Vyncke
30.0
15.0
 
165
6
CHWISK00000061
  - Financial Mathematics: Continuous Stochastic Models  
c
2
WE02 Michèle Vanmaele
30.0
15.0
 
165
6
CHWISK00000079
  - Statistical Inference  
c
2
WE02 Stefan Van Aelst
30.0
15.0
 
165
6
CHWISK00000065
  - Survival Analysis  
c
1
WE02 Els Goetghebeur
30.0
15.0
 
165
6
CHWISK00000067
  - Causality and Missing Data  
c
2
WE02 Stijn Vansteelandt
30.0
15.0
 
165
6
CHWISK00000080
  - History of Mathematics    
1
WE02 Guido Vanden Berghe
30.0
15.0
 
165
6
CHWISK00000081
  - Partial Differential Equations  
bc
1
TW16 Marian Slodicka
30.0
15.0
 
165
6
CMWISA01000001
 
ELECTIVE COURSES
                     
4
- Basic Course and Specialised Elective Course List for Master of Mathematics
                     
  - Topology and Algebraic Topology  
ab
2
WE01 Koen Thas
30.0
15.0
 
165
6
CHWISK00000031
  - Polar Spaces  
a
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000032
  - Algebraic Geometry  
a
2
WE01 Jan Van Geel
30.0
15.0
 
165
6
CHWISK00000033
  - Proof Theory
°°
a
1
WE01 Andreas Weiermann
30.0
15.0
 
165
6
CHWISK00000070
  - Integral Geometry and Clifford Analysis  
a
1
TW16 Franciscus Sommen
30.0
15.0
 
165
6
CHSERV00000020
  - Transform Analysis
°°
a
1
TW16 Fred Brackx
30.0
15.0
 
165
6
CHSERV00000021
  - Incidence Geometry
°°
a
1
WE01 Hendrik Van Maldeghem
30.0
15.0
 
165
6
CHWISK00000035
  - Capita Selecta in Geometry
°°
a
2
WE01 Leo Storme
30.0
15.0
 
165
6
CHWISK00000036
  - Capita selecta in Algebra  
a
2
WE01 Tom De Medts
30.0
15.0
 
165
6
CHWISK00000037
  - Infinitesimal Analysis
°°
a
2
WE01 Hans Vernaeve
30.0
15.0
 
165
6
CHWISK00000038
  - Coding Theory  
ac
1
WE01 Joseph Thas
30.0
15.0
 
165
6
CHWISK00000039
  - Computer Algebra  
ac
2
WE01 Tom De Medts
30.0
15.0
 
165
6
CHWISK00000040
  - Mathematical Logic  
a
1
WE01 Andreas Weiermann
30.0
15.0
 
165
6
CHWISK00000071
  - Capita Selecta in Mathematical Research  
a
2
WE01 Hendrik Van Maldeghem
30.0
15.0
 
165
6
CHWISK00000042
  - Differential Geometry II  
ab
2
WE03 Willy Sarlet
30.0
22.5
 
180
6
CHNAST00000036
  - Finite Geometry
°
a
2
WE01 Frank De Clerck
30.0
15.0
 
165
6
CHWISK00000072
  - Computational Group Theory
°
a
2
WE01 John Bamberg
30.0
15.0
 
165
6
CHWISK00000073
  - Astronomy  
b
2
WE03 Maarten Baes
30.0
22.5
 
165
6
CHWISK00000043
  - Continuum Mechanics  
b
2
WE03 Frans Cantrijn
30.0
15.0
 
180
6
CHWISK00000044
  - Relativity Theory  
b
1
WE03 Karel Van Acoleyen
30.0
15.0
 
165
6
CHWISK00000045
  - Theoretical Mechanics II  
b
1
WE03 Willy Sarlet
30.0
22.5
 
180
6
CHNAST00000011
  - Lie-Groups and Lie-Algebras  
ab
2
WE03 Frans Cantrijn
30.0
22.5
 
180
6
CHNAST00000008
  - Cosmology  
b
1
WE03 Sven De Rijcke
30.0
22.5
 
180
6
CHNAST00000002
  - Dynamics of Stellar Systems  
b
2
WE03 Herwig Dejonghe
30.0
22.5
 
180
6
CHNAST00000003
  - Introduction to the Dynamics of Atmospheres  
b
1
WE03 Piet Termonia
30.0
22.5
 
180
6
CHNAST00000004
  - Quantum Field Theory  
b
1
WE03 Henri Verschelde
30.0
22.5
 
180
6
CMNAST01000001
  - Quantum Electrodynamics  
b
2
WE05 Dimitri Van Neck
22.5
30.0
 
180
6
CHNAST00000029
  - Statistical Physics I  
b
1
WE05 Jan Ryckebusch
30.0
15.0
 
165
6
CHWISK00000057
  - Mathematical Aspects of General Relativity
°
b
2
TW16 Norbert Van Den Bergh
30.0
15.0
 
165
6
CHWISK00000074
  - Algorithmic Graph Theory
°
c
2
WE02 Gunnar Brinkmann
30.0
15.0
 
165
6
CHWISK00000075
  - Complexity Theory
°°
c
2
WE02 Gunnar Brinkmann
30.0
15.0
 
165
6
CHWISK00000076
  - Mathematical Optimisation  
bc
2
WE02 Hans De Meyer
30.0
15.0
 
165
6
CHWISK00000059
  - Modelling of Fuzziness and Uncertainty  
ac
1
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000058
  - Capita Selecta in Soft Computing
°°
c
2
WE02 Etienne Kerre
30.0
15.0
 
165
6
CHWISK00000064
  - Numerical Methods for Differential Equations  
c
2
WE02 Marnix Van Daele
30.0
15.0
 
165
6
CHWISK00000060
  - Numerical Linear Algebra  
c
1
WE02 Willy Govaerts
30.0
15.0
 
165
6
CHWISK00000066
  - Qualitative Solution Techniques for Scientific Modelling
°°
c
1
DS30 Guido Vanden Berghe
30.0
15.0
 
165
6
CHWISK00000077
  - Approximation Methods for Boundary Value Problems  
ac
1
TW16 Roger Van Keer
30.0
15.0
 
165
6
CHSERV00000022
  - Applied Functional Analysis  
c
2
TW16 Marian Slodicka
30.0
15.0
 
165
6
CHWISK00000078
  - Representation Theory and Applications
°°
abc
1
WE02 Joris Van der Jeugt
30.0
15.0
 
165
6
CHWISK00000063
  - Financial Mathematics: Discrete Stochastic Models  
c
1
WE02 David Vyncke
30.0
15.0
 
165
6
CHWISK00000061
  - Financial Mathematics: Continuous Stochastic Models  
c
2
WE02 Michèle Vanmaele
30.0
15.0
 
165
6
CHWISK00000079
  - Statistical Inference  
c
2
WE02 Stefan Van Aelst
30.0
15.0
 
165
6
CHWISK00000065
  - Survival Analysis  
c
1
WE02 Els Goetghebeur
30.0
15.0
 
165
6
CHWISK00000067
  - Causality and Missing Data  
c
2
WE02 Stijn Vansteelandt
30.0
15.0
 
165
6
CHWISK00000080
  - History of Mathematics    
1
WE02 Guido Vanden Berghe
30.0
15.0
 
165
6
CHWISK00000081
  - Nonperturbative Quantumchromodynamics    
2
WE03 David Dudal
30.0
22.5
 
180
6
CHWISK00000082
  - Galactic Astronomy  
b
2
WE03 Maarten Baes
30.0
22.5
 
180
6
CHNAST00000001
  - Astrophysical Simulations    
1
WE03 Maarten Baes
30.0
22.5
 
180
6
CHWISK00000083
  - Partial Differential Equations  
bc
1
TW16 Marian Slodicka
30.0
15.0
 
165
6
CMWISA01000001
 
Code: CHWISK - 60 - 00 version: 03
       
BC: 07/06/2007 BDR: 10/06/2008
           
For this training programme one cannot enrol via an examinationcontract with a view to obtaining a diploma.
Sem.: 1 = first semester, 2 = second semester, J = annual course, J*= annual course, A in first semester, S = some students in first semester, others in second semester
Alt.: alternate courses: ° = in the odd academic years, °° = in the even academic years





Course information for exchange students


First year bachelor in Mathematics

Mathematical analysis I
As a first year course, exchange students can not take this course in their learning agreement.

Mathematical analysis II
As a first year course, exchange students can not take this course in their learning agreement.

Linear algebra and analytic geometry I
As a first year course, exchange students can not take this course in their learning agreement.

Linear algebra and analytical geometry II
As a first year course, exchange students can not take this course in their learning agreement.

Relations and structures
As a first year course, exchange students can not take this course in their learning agreement.

General physics
As a first year course, exchange students can not take this course in their learning agreement.

Differential geometry
As a first year course, exchange students can not take this course in their learning agreement.

Theoretical mechanics
As a first year course, exchange students can not take this course in their learning agreement.

Programming
As a first year course, exchange students can not take this course in their learning agreement.

Practicum mathematics
As a first year course, exchange students can not take this course in their learning agreement.

Second year bachelor in Mathematics

Mathematical Analysis III
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.
Mathematical Analysis IV
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Introduction to dynamical systems
Language: dutch (english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

References: S.H. Strogatz: Nonlinear dynamics and chaos. Perseus Publ. (Cambridge, MA) 2000 + other literature.

Introduction to astronomy
Language: dutch.

Access: Exchange students welcome: lecture notes available in english.

References: Bennett et al., The cosmic perspective. Pearson International.

Group theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Numerical analysis
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Probability and mathematical statistics
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Probability and mathematical statistics: project work
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Projective geometry
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: Knowledge of affine spaces, bilinear, and sesquilinear forms is required.

List of minors second and third year bachelor of Mathematics

Algorithms and data structures I
Language: dutch.

Access: Course not applicable for Erasmus students.

Algorithms and data structures II
Language: dutch.

Access: Exchange students only welcome when they speak dutch: course/lecture notes not available in english.

Remarks: Basic knowledge of datastructures and algorithms like e.g. taught in Algorithms and Datastructures I is required.

Programming II
Language: dutch.

Access: Course only applicable for Erasmus students when they speak dutch.

Remarks: Students should have a reasonable knowledge of the JAVA programming language (for instance, as taught in Programming I).

Application oriented formal logic II
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: J. Barwise and J. Etchemendy, Language Proof and Logic. CSLI Publications 2003.

Introduction to Bio-informatics
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Foundations of cell biology and genetics
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Genetics and molecular techniques I
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Computational biology
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Financial mathematics
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Economics
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Micro-Economics
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Econometrics
To attend this course, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Electromagnetism
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Quantum mechanics I
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Thermal physics
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Galactical astronomy
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Graph theory and combinatorial optimalisation
Language: dutch.

Access: Course not applicable for Erasmus students.

Coding theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: R. Hill, A first course in coding theory. Oxford University Press 2001.

Number theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance/lecture notes available in english.


Lie groups and Lie algebras
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: The students should have some acquaintance with linear algebra, and basic notions of topology. Preknowledge of Differential geometry II is recommended.

Third year bachelor of Mathematics

Mathematical analysis V
Language: dutch.

Access: Course not applicable for Erasmus students.

Algebra
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance/lecture notes available in english.

Statistic models and data-analysis
Language: english (but a small part is in dutch, for which an alternative is provided).

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Prerequisites: course in basic statistics, such as Principles of statistical data analysis.

Applied mathematical evolution models
Language: dutch.

Access: Course not applicable for Erasmus students.

Quantum mechanics
Language: dutch.

Access: Exchange students only welcome when they have already attended an elementary course on quantum mechanics: self-study via literature with individual guidance.

Bachelor project
Language: dutch or english.

Access: When the Erasmus student wishes to make a bachelor project, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Optional course list third year bachelor of Mathematics

Topology and algebraic topology
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance

Classical polar spaces
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: Background on projective geometry is necessary.

Algebraic geometry
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance/lecture notes available in english.


Astronomy
Language: dutch

Access: Course not applicable for Erasmus students.

Continuum mechanics
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: The student should preferably have a knowledge of standard calculus, linear algebra (linear transformations, eigenvectors, eigenvalues,...), and vector analysis (rotor, divergence, gradient, Gauss-Ostrogradski theorem,...).

Relativity theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.


The modelling of fuzzyness and uncertainty
Language: dutch.

Access: Exchange students welcome: lecture notes available in english.

Mathematical optimalization
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.


Numerical methods for differential equations
Language: dutch

Access: Course not applicable for Erasmus students.

Second master of Mathematics

Master dissertation
Language: dutch or english.

Access: When the Erasmus student wishes to make a master dissertation, it is necessary to contact Prof. Dr. L. Storme (Faculty Coordinator Internationalisation Mathematics).

Course list for master of Mathematics

Main subject Pure Mathematics

Topology and algebraic topology
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Polar spaces
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: Background on projective geometry is necessary.

Algebraic geometry
Information not yet available.

Proof theory
Language: english.

Access: Exchange students welcome: course/lecture notes not yet available in english, but also self-study via literature with individual guidance is possible.

Remarks: Presupposes knowledge of Mathematical Logic I. For self-study: home page of Wilfried Buchholz Munchen: Logic I, Logic II, Proof Theory.

Integral geometry and Clifford analysis
Language: dutch (or english if all the students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Transform analysis
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Prerequisites: L_2-spaces, Hilbert spaces, convolution, and Fourier transformations.

Incidence geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome.

Remarks: Strong background on projective geometry is necessary.

Capita selecta in geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome.

Remarks: Strong background on projective geometry is necessary.

Capita selecta in algebra
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Course requires background in abstract algebra (ring theory, group theory).

Infinitesimal analysis
Information not yet available.

Coding theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: R. Hill, A first course in coding theory. Oxford University Press 2001.

Computer algebra
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Mathematical logic
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english, but also self-study via literature with individual guidance is possible.

Capita selecta in mathematical research
Language: english.

Access: Exchange students welcome: topics discussed within this course vary over a lot of subjects, selected from analysis, algebra, geometry, .... The students write in small groups reports on the presented topics, and give oral presentations about these reports and topics.

Differential geometry II
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Finite geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Computational group theory
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Course requires background in basic group theory.

Lie groups and Lie algebras
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: The student should have some acquaintance with linear algebra, and basic notions of topology. Preknowledge of Differential geometry II is recommended.

The modelling of fuzzyness and uncertainty
Language: dutch.

Access: Exchange students welcome: lecture notes available in english.

Approximation methods for boundary value problems
Language: dutch (can be given in english when all the students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Representation theory and applications
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Course list for master of Mathematics

Main subject Mathematical Physics and Astronomy

Topology and algebraic topology
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance

Differential geometry II
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Astronomy
Language: dutch.

Access: Course not applicable for Erasmus students.

Continuum mechanics
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: The student should preferably have a knowledge of standard calculus, linear algebra (linear transformations, eigenvectors, eigenvalues,...), and vector analysis (rotor, divergence, gradient, Gauss-Ostrogradski theorem,...).

Relativity theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Theoretical mechanics II
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

References: J.V. Jose and E.J. Saletan, Classical dynamics. Cambridge Univ. Press (1998) (parts of the book).

Lie groups and Lie algebras
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: The student should have some acquaintance with linear algebra, and basic notions of topology. Preknowledge of Differential geometry II is recommended.

Cosmology
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: lecture notes available in english.

Remarks: The student needs to have taken an introductory course in astronomy, quantum mechanics, and general relativity.

Dynamics of stellar systems
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

References: J. Binny and S. Tremaine, Galactic dynamics. Princeton Univ. Press.

Introduction to the dynamics of atmospheres
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Quantum field theory
Language: dutch.

Access: Course not applicable for Erasmus students.

Quantum electrodynamics
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Statistical Physics I
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Mathematical aspects of general relativity
Language: dutch.

Access: Course not applicable for Erasmus students.

Mathematical optimisation
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Representation theory and applications
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Nonperturbative quantumchromodynamics
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Astrophysical simulations
Language: dutch (lectures can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Partial differential equations
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.
Galactic astronomy
Language: dutch.

Access: Exchange students welcome; self-study via literature with individual guidance.

Course list for master of Mathematics

Main subject Applied Mathematics

Coding theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: R. Hill, A first course in coding theory. Oxford University Press 2001.

Computer algebra
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Algorithmic graph theory
Language: dutch.

Access: Exchange students only welcome when they speak dutch: course/lecture notes not available in english.

Complexity theory
Language: dutch.

Access: Exchange students only welcome when they speak dutch: course/lecture notes not available in english.

Remarks: The students should preferably have a knowledge of programming.

Mathematical optimisation
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Modelling of fuzzyness and uncertainty
Language: dutch.

Access: Exchange students welcome: lecture notes available in english.

Capita selecta in soft computing
Language: dutch.

Access Exchange students welcome: lecture notes partly available in english.

Numerical methods for differential equations
Language: dutch

Access: Course not applicable for Erasmus students.

Numerical linear algebra
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Qualitative solution techniques for scientific modelling
Access: Course not applicable for exchange students.

Approximation methods for boundary value problems
Language: dutch (can be given in english when all the students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.


Applied functional analysis
Language: dutch.

Access Exchange students welcome: course/lecture notes available in english.

Representation theory and applications
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Financial mathematics: discrete stochastic models
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: S. Schreve, Stochastic Calculus for Finance 1.

Financial mathematics: continuous stochastic models
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Remark: It is recommended that the student first follows the course: Financial mathematics: discrete stochastic models.

Statistical inference
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remark: The student should have taken at least one course in basic mathematical statistics.

Survival analysis
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Prerequisites: course in linear models or general statistical modelling and data analysis.

Causality and missing data
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

History of mathematics
Language: dutch.

Access: Course not applicable for exchange students.

Partial differential equations
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Course List for Master of Mathematics

Basic course and specialised elective course list for master of Mathematics

Topology and algebraic topology
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Polar spaces
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: Background on projective geometry is necessary.

Algebraic geometry
Information not yet available.
Proof theory
Language: english.

Access: Exchange students welcome: course/lecture notes not yet available in english, but also self-study via literature with individual guidance is possible.

Remarks: Presupposes knowledge of Mathematical Logic I. For self-study: home page of Wilfried Buchholz Munchen: Logic I, Logic II, Proof Theory.

Integral geometry and Clifford analysis
Language: dutch (or english if all the students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Transform analysis
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Prerequisites: L_2-spaces, Hilbert spaces, convolution, and Fourier transformations.

Incidence geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome.

Remarks: Strong background on projective geometry is necessary.

Capita selecta in geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome.

Remarks: Strong background on projective geometry is necessary.

Capita selecta in algebra
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Course requires background in abstract algebra (ring theory, group theory).

Infinitesimal analysis
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Coding theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

References: R. Hill, A first course in coding theory. Oxford University Press 2001.

Computer algebra
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Mathematical logic
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english, but also self-study via literature with individual guidance is possible.

Capita selecta in mathematical research
Language: english.

Access: Exchange students welcome: topics discussed within this course vary over a lot of subjects, selected from analysis, algebra, geometry, .... The students write in small groups reports on the presented topics, and give oral presentations about these reports and topics.

Differential geometry II
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Finite geometry
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Computational group theory
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Course requires background in basic group theory.

Astronomy
Language: dutch.

Access: Course not applicable for Erasmus students.

Continuum mechanics
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: The students should preferably have a knowledge of standard calculus, linear algebra (linear transformations, eigenvectors, eigenvalues,...), and vector analysis (rotor, divergence, gradient, Gauss-Ostrogradski theorem,...).

Relativity theory
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Theoretical mechanics II
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

References: J.V. Jose and E.J. Saletan, Classical dynamics. Cambridge Univ. Press (1998) (parts of the book).

Lie groups and Lie algebras
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Remarks: The student should have some acquaintance with linear algebra, and basic notions of topology. Preknowledge of Differential geometry II is recommended.

Cosmology
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: lecture notes available in English.

Remarks: The student needs to have taken an introductory course in astronomy, quantum mechanics, and general relativity.

Dynamics of stellar systems
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

References: J. Binny and S. Tremaine, Galactic dynamics. Princeton Univ. Press.

Introduction to the dynamics of atmospheres
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Quantum field theory
Language: dutch.

Access: Course not applicable for Erasmus students.

Quantum electrodynamics
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.

Statistical physics I
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Mathematical aspects of general relativity
Language: dutch.

Access: Course not applicable for Erasmus students.

Algorithmic graph theory
Language: dutch.

Access: Exchange students only welcome when they speak dutch: course/lecture notes not available in english.

Complexity theory
Language: dutch.

Access: Exchange students only welcome when they speak dutch: course/lecture notes not available in english.

Remarks: The student should preferably have a knowledge of programming.

Mathematical optimisation
Language: dutch.

Access: Exchange students welcome: self-study via literature with individual guidance.

Modelling of fuzzyness and uncertainty
Language: dutch.

Access: Exchange students welcome: lecture notes available in english.

Capita selecta in soft computing
Language: dutch.

Access: Exchange students welcome: lecture notes partly available in english.

Numerical methods for differential equations
Language: dutch

Access: Course not applicable for Erasmus students.

Numerical linear algebra
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Qualitative solution techniques for scientific modelling
Access: Course not applicable for exchange students.

Approximation methods for boundary value problems
Language: dutch (can be given in english when all the students agree).

Access: Exchange students welcome: self-study via literature with individual guidance.


Applied functional analysis
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Representation theory and applications
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Financial mathematics: discrete stochastic models
Language: dutch.

Access: Exchange students welcome; self-study via literature with individual guidance.

References: S. Schreve, Stochastic Calculus for Finance 1

Financial mathematics: continuous stochastic models
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

Remark: It is recommended that the student first follows the course: Financial mathematics: discrete stochastic models.

Statistical inference
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks The student should have taken at least one course in basic mathematical statistics.

Survival analysis
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

Remarks: Prerequisites: course in linear models or general statistical modelling and data analysis.

Causality and missing data
Language: english.

Access: Exchange students welcome: course/lecture notes available in english.

History of mathematics
Language: dutch.

Access: Course not applicable for exchange students.

Nonperturbative quantumchromodynamics
Language: dutch (can be given in english when all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Galactic astronomy
Language: dutch.

Access: Exchange students welcome; self-study via literature with individual guidance.

Astrophysical simulations
Language: dutch (can be given in english if all students agree).

Access: Exchange students welcome: course/lecture notes available in english.

Partial differential equations
Language: dutch.

Access: Exchange students welcome: course/lecture notes available in english.

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Contact | Faculty of science | Chemistry