University of Liege | Version française
Academic year 2014-2015Value date : 09/05/2015

Faculty of Sciences

Description of course programmes, learning outcomes and career openingsEnrolments and AdmissionFaculty websiteSchedule

Bachelor in mathematical sciences
Or
Th
Pr
Au
Credits

Programme structure

1st year (Block 1)

Second year

Third year

1st year (Block 1)

Compulsory courses

MATH0069-1

Algebra I, first part - Michel Rigo
Q1
30
25
-
6

MATH0070-1

Algebra I, second part - Michel Rigo
Q2
30
25
-
6

MATH0071-1

Analysis I, part 1 - Samuel Nicolay
Q1
45
30
-
8

MATH0072-1

Analysis I, second part - Samuel Nicolay
Q2
45
30
-
8

MATH1203-1

Geometry I - Pierre Lecomte
Q2
40
40
-
8

PHYS2002-3

General Physics I - John Martin
Q1
40
35
-
8

MATH1472-1

Probability and Statistics I
Q2



5
-
Part 1 : Descriptive Statistics - Gentiane Haesbroeck - [8h Mon. WS]
16
8
[+]
-
Introduction to probability - Gentiane Haesbroeck - [2h Mon. WS]
9
7
[+]

MATH0073-1

Elementary mathematics - Pierre Mathonet - [15h Mon. WS]
Q1
30
30
[+]
7

LANG2967-1

English : Introduction - Véronique Doppagne, ISLV
Q1
30
-
-
4

Second year

Compulsory courses

MATH0246-2

Algebra II - Georges Hansoul
Q1
35
35
-
7

MATH0247-4

Analysis, II, 1st part - Françoise Bastin
Q1
35
35
-
7

MATH2006-2

Introduction to numerical analysis - Jean-Pierre Schneiders
Q2
30
30
-
6

MATH0503-1

Logic and mathematical approach of programming - Samuel Nicolay - [30h Mon. WS]
Q1
20
-
[+]
5

MATH0257-2

Analysis II, 2nd part - Jean-Pierre Schneiders
Q2
35
35
-
7

MATH0482-3

Probability and Statistics II - Yvik Swan - [5h Mon. WS]
Q2
25
15
[+]
4

MATH0248-1

Geometry II - Pierre Lecomte
Q1
40
40
-
8

PHYS2006-5

General Physics, II - Alejandro Silhanek
Q2
30
25
-
5

MECA0479-1

Analytical Mechanics I - Pierre Dauby
Q1
30
30
-
5

LANG0077-1

English 2 (english language) - Véronique Doppagne, ISLV
TA
45
-
-
4

PHIL0201-1

Elements of sciences philosophy - Julien Pieron
Q2
15
-
-
2

Optional free course

OCEA0053-1

Study of Oceans and Coastal Management - Sylvie Gobert, Anne Goffart
Q2
15
25
-
4

Third year

Compulsory courses

MATH0250-1

Algebra III - Georges Hansoul
Q2
30
30
-
6

MATH0251-1

Analysis III, 1st part - Jean-Pierre Schneiders
Q1
30
30
-
6

MATH0256-2

Differential Geometry I - Pierre Lecomte
Q2
30
30
-
6

MATH0499-1

Graph theory - Michel Rigo
Q1
25
20
-
4

PHYS0971-1

General physics III - Peter Schlagheck
Q1
30
30
-
6

MECA0489-1

Analytical mechanics II - Jean Surdej
Q1
12
15
-
3

MATH0212-2

General Topology - Pierre Mathonet
Q1
30
30
-
6

MATH0474-1

Probability and statistics III - Gentiane Haesbroeck - [10h Mon. WS]
Q1
25
15
[+]
5

MATH0473-1

Analysis III, 2nd part - Françoise Bastin
Q2
30
30
-
6

DOCU0044-1

Techniques of documentation and communication - Fabienne Prosmans
Q2
30
-
-
2

LANG0082-1

English 3 (english language) - Clara Brereton, Véronique Doppagne, Ellen Harry, ISLV
TA
45
-
-
4

INFO0212-2

Algorithmic and computability - Emilie Charlier
Q2
30
30
-
6


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Column "Or" = Course Organization
TA:All year
Q1:First quadrimester
Q2:Second quadrimester

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