"Babes-Bolyai" University of Cluj-Napoca
Faculty of Mathematics and Computer Science


Curriculum for
Academic Year 2002/2003

Mathematics-Computer Science

Semester 1

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MA001 Basic algebraic structures
2+2+0
E
6 cr.
MA005 Mathematical logic and set theory
2+2+0
E
6 cr.
MO001 Mathematical analysis (1)
2+2+0
E
6 cr.
MO030 Metrical spaces
2+1+0
E
5 cr.
MI001 Algorithms
2+2+2
E
7 cr.
TOTAL
10+9+2=21
  
30 cr.
Other Compulsory Courses:
XL001 Foreign language (1)
0+2+0
C
2.5 cr.
XK021 Sports (1)
0+2+0
C
-
Facultative Courses:
XL005 Second foreign language (1)
0+2+0
C
2.5 cr.
MI083 Computer interface and communication in Internet
2+0+1
C
2.5 cr.

Semester 2

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MA002 Linear algebra
2+2+0
E
5 cr.
MO002 Mathematical analysis (2)
2+2+0
E
5 cr.
MG001 Curves and surfaces
2+1+0
E
4 cr.
MG020 Analytical geometry
2+2+0
E
5 cr.
MI011 Data structures
2+1+0
E
5 cr.
MI074 Object oriented programming
2+2+2
E
6 cr.
TOTAL
12+10+2=24
  
30 cr.
Other Compulsory Courses:
XL002 Foreign language (2)
0+2+0
C
2.5 cr.
XK022 Sports (2)
0+2+0
C
-
Facultative Courses:
XL006 Second foreign language (2)
0+2+0
C
2.5 cr.
Y001 Psychology of education
2+2+0
C
4 cr.

Semester 3

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MA003 Rings and fields
2+2+0
E
6 cr.
MO003 Mathematical analysis (3)
2+2+0
E
6 cr.
MG002 Affin geometry
2+1+0
E
6 cr.
MT003 Complex analysis (1)
2+2+0
E
6 cr.
MI003 Computer architecture
2+1+2
E
6 cr.
TOTAL
10+8+2=20
  
30 cr.
Other Compulsory Courses:
XL003 Foreign language (3)
0+2+0
C
2.5 cr.
XK023 Sports (3)
0+2+0
C
-
Facultative Courses:
XL007 Second foreign language (3)
0+2+0
C
2.5 cr.
Y004 Introduction in pedagogy. Theory and methodology of curriculum
2+1+0
C
4 cr.

Semester 4

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MI009 Operating Systems
2+2+2
E
7 cr.
MI036 Advanced programming methods
2+0+2
E
5 cr.
MI044 Formal languages and compiler design methods
2+1+2
E
6 cr.
MT001 Real analysis (1)
2+2+0
E
6 cr.
MS021 Optional course 1
2+2+0
E
6 cr.
TOTAL
10+7+6=23
  
30 cr.
Other Compulsory Courses:
XL004 Foreign language (4)
0+2+0
C
2.5 cr.
XK024 Sports (4)
0+2+0
C
-
Facultative Courses:
XL008 Second foreign language (4)
0+2+0
C
2.5 cr.
Y005 Theory and methodology of instruction. Theory and methodology of evaluation
2+1+0
C
4 cr.
Subjects for optional course 1.
Package with subjects in romanian language:
MA004 Galois theory and universal algebras
2+2+0
6 cr.
MG003 Differential manifolds
2+2+0
6 cr.
MO031 Mathematical analysis (4)
2+2+0
6 cr.
MT004 Complex analysis (2)
2+2+0
6 cr.
Package with subjects in hungarian language:
MA004 Galois theory and universal algebras
2+2+0
6 cr.
MG003 Differential manifolds
2+2+0
6 cr.
MO031 Mathematical analysis (4)
2+2+0
6 cr.
MT004 Complex analysis (2)
2+2+0
6 cr.

Semester 5

Code Subject
Hours: C+S+L
Form of Exam.
Credits
ME001 Ordinary differential equations and dynamical systems (1)
2+2+0
E
5 cr.
MC001 Numerical analysis (1)
2+2+2
E
5 cr.
MO004 Functional analysis (1)
2+2+0
E
5 cr.
MI010 Systems analysis and design
2+2+0
E
5 cr.
MS022 Optional course 2
2+1+0
C
5 cr.
MS023 Optional course 3
2+0+2
C
5 cr.
TOTAL
12+9+4=25
  
30 cr.
Facultative Courses:
Y011 Didactics of Mathematics
2+1+0
C
3 cr.
Subjects for optional course 2.
Package with subjects in romanian language:
MA007 Arithmetics and number theory
2+1+0
5 cr.
MT020 Real analysis (2)
2+1+0
5 cr.
Package with subjects in hungarian language:
MA027 Computational algebra and number theory
2+1+0
5 cr.
MT020 Real analysis (2)
2+1+0
5 cr.
Subjects for optional course 3.
Package with subjects in romanian language:
MI014 Data structures and graph algorithms
2+1+1
5 cr.
MI045 Computer graphics
2+0+2
5 cr.
MI067 Rapid application development
2+0+2
5 cr.
MI077 Control design and implementation
2+0+2
5 cr.
Package with subjects in hungarian language:
MI014 Data structures and graph algorithms
2+1+1
5 cr.
MI045 Computer graphics
2+0+2
5 cr.

Semester 6

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MC003 Probability theory
2+2+0
E
5 cr.
MI008 Databases
2+1+2
E
5 cr.
MM001 Theoretical mechanics (1)
2+2+0
E
5 cr.
MM003 Astronomy
2+1+1
E
5 cr.
MI081 Personal project
0+0+1
P
2 cr.
MS024 Optional course 4
2+1+0
C
4 cr.
MS025 Optional course 5
2+0+1
C
4 cr.
TOTAL
12+7+5=24
  
30 cr.
Facultative Courses:
Y012 Didactics of Computer Science
2+1+0
E
2 cr.
Y015 Practice of education - Mathematics
0+4+0
C
5 cr.
Y017 Optional subject psihopedagogy
1+2+0
C
3.5 cr.
Subjects for optional course 4.
Package with subjects in romanian language:
MC002 Numerical analysis (2)
2+1+0
4 cr.
ME002 Ordinary differential equations and dynamical systems (2)
2+1+0
4 cr.
MO005 Functional analysis (2)
2+1+0
4 cr.
Package with subjects in hungarian language:
MC002 Numerical analysis (2)
2+1+0
4 cr.
ME002 Ordinary differential equations and dynamical systems (2)
2+1+0
4 cr.
MO005 Functional analysis (2)
2+1+0
4 cr.
Subjects for optional course 5.
Package with subjects in romanian language:
MI012 Integrated systems for design and implementation
2+0+1
4 cr.
MI034 Fundamentals of programming languages
2+0+1
4 cr.
MI035 Functional programming and logic programming
2+0+1
4 cr.
Package with subjects in hungarian language:
MI012 Integrated systems for design and implementation
2+0+1
4 cr.
MI034 Fundamentals of programming languages
2+0+1
4 cr.
MI035 Functional programming and logic programming
2+0+1
4 cr.

Semester 7

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MO006 Operations research
2+2+0
E
6 cr.
ME015 Partial differential equations
2+2+0
E
6 cr.
MC004 Mathematical statistics
2+2+1
E
6 cr.
MS026 Optional course 6
2+2+0
C
6 cr.
MS027 Optional course 7
2+0+2
C
6 cr.
TOTAL
10+8+3=21
  
30 cr.
Facultative Courses:
Y016 Practice of education - Computer Science
0+4+0
C
3 cr.
Y018 Optional subject sociopedagogy
1+2+0
C
2 cr.
MA006 History of mathematics
2+0+0
C
3 cr.
Subjects for optional course 6.
Package 1.
MO033 Non-smooth analysis
2+2+0
6 cr.
MO044 Convex functions
2+2+0
6 cr.
Package 2.
MT027 Univalent functions and Hardy spaces
2+2+0
6 cr.
MT030 Geometric function theory
2+2+0
6 cr.
Package 3.
MM004 Celestical Mechanics
2+2+0
6 cr.
MM006 Selected topics of Astronomy
2+2+0
6 cr.
Package 4 (with subjects in hungarian language):
ME043 Discrete transformations
2+2+0
6 cr.
MG007 The foundation of geometry
2+2+0
6 cr.
MM025 Numerical methods in mechanics
2+2+0
6 cr.
MO009 Supplement of mathematica analysis
2+2+0
6 cr.
MT025 General topology
2+2+0
6 cr.
MT030 Geometric function theory
2+2+0
6 cr.
Subjects for optional course 7.
Package 1.
MI007 Databases (2)
2+0+2
6 cr.
MI021 Selected topics of graph theory
2+0+2
6 cr.
MI030 Distributed systems
2+0+2
6 cr.
MI069 Machine learning and pattern recognition
2+0+2
6 cr.
MI070 Natural language processing
2+0+2
6 cr.
Subjects in hungarian language:
MI054 Optimization in database systems
2+0+2
6 cr.
MI068 Selected topics of combinatorics
2+2+0
6 cr.

Semester 8

Code Subject
Hours: C+S+L
Form of Exam.
Credits
MS028 Optional course 8
2+2+0
E
8 cr.
MS029 Optional course 9
2+2+0
E
8 cr.
MS030 Optional course 10
2+2+0
C
7 cr.
MS031 Optional course 11
2+0+2
C
7 cr.
TOTAL
8+6+2=16
  
30 cr.
Facultative Courses:
MI023 Computer Science history
2+0+0
C
3 cr.
Subjects for optional courses 8 and 9.
Package 1.
MA010 Supplement of algebra
2+2+0
8 cr.
MA028 Special topics of module theory
2+2+0
8 cr.
Package 2.
MO009 Supplement of mathematica analysis
2+2+0
8 cr.
MO014 Selected topics in operations research
2+2+0
8 cr.
Package 3.
MG009 Complements of geometry
2+2+0
8 cr.
MG011 Homotopy theory
2+2+0
8 cr.
Package 4 ( with subjects in hungarian language):
MA025 Algebraic number theory
2+2+0
8 cr.
MG021 Projective geometry
2+2+0
8 cr.
MO044 Convex functions
2+2+0
8 cr.
MO048 Genesis of some analysis notions
2+2+0
8 cr.
MT031 Convex operators
2+2+0
8 cr.
Package 5.
ME006 Selected topics of partial differential equations
2+2+0
8 cr.
ME014 Dynamical systems
2+2+0
8 cr.
Package 6.
ME008 Spline functions
2+2+0
8 cr.
ME011 Operational equations
2+2+0
8 cr.
Package 7.
MC025 Numerical analysis for teachers
2+2+0
8 cr.
MC026 Iterative methods for operatorial equations
2+2+0
8 cr.
Package 8 ( with subjects in hungarian language):
ME039 Discrete and reccurence equations
2+2+0
8 cr.
ME041 Nonlinear analysis
2+2+0
8 cr.
ME042 Selected topics of partial differential equations
2+2+0
8 cr.
MM006 Selected topics of Astronomy
2+2+0
8 cr.
MO016 Optimization theory
2+2+0
8 cr.
Subjects for optional course 10.
Package 1.
MI049 Image processing
2+0+2
7 cr.
MI075 Database servers
2+0+2
7 cr.
MI091 Design and management of complex information systems
2+0+2
7 cr.
MI092 Expert systems
2+0+2
7 cr.
MO007 Numerical methods in optimization
2+2+0
7 cr.
package 2 (with subject in hungarian language).
MA024 Criptography
2+0+2
7 cr.
MI094 Neural networks and applications
2+0+2
7 cr.
Subjects for optional course 11.
Package 1.
MI051 Concurrent programming
2+0+2
7 cr.
MI072 Client/server applications
2+0+2
7 cr.
MI076 CASE tools
2+0+2
7 cr.
Package 2 (with subject in hungarian language).
MI079 Practice problems of operating systems and computer networks
2+0+2
7 cr.
MI088 Object oriented databases
2+0+2
7 cr.