Undergraduate Courses Offered to Erasmus Students
Academic Year 2024 - 2025
Fall
- MAY111 Infinitesimal Calculus I
- MAY112 Fundamental Concepts of Mathematics
- MAY121 Linear Algebra I
- MAY123 Number Theory
- MAY311 Infinitesimal Calculus III
- MAY331 Introduction to Probability
- MAY341 Introduction to Numerical Analysis
- MAY343 Introduction to Programming
- MAY514 Introduction to Differential Equations
- ΜΑΥ522 Elementary Differential Geometry
- ΜΑΕ513 Elements of General Topology
- MAE521 Algebraic Curves
- ΜΑΕ525 Group Theory
- MAE526 Grobner bases
- ΜΑΕ531 Probability Theory and Statistics
- ΜΑΕ532 Stochastic Processes
- ΜΑΕ546A Biomathematics
- ΜΑΕ581 Design and Analysis of Algorithms
- MAE515 Topics in functions of one variable
- ΜΑΕ713 Partial Differential Equations
- ΜΑΕ714 Set Theory
- ΜΑΕ717 Measure Theoretic Probability
- ΜΑΕ724 Algebraic Structures II
- ΜΑΕ725 Ring Theory
- ΜΑΕ727 Euclidean and non-Euclidean Geometries
- ΜAΕ732A Topics in Operations Research
- ΜΑΕ744 Numerical Solution of Ordinary Differential Equations
- ΜΑΕ747 Linear and Nonlinear Waves
- ΜΑΕ748 Efficient Algorithms
- MAE614 Ordinary Differential Equations I
- ΜΑΕ753 Convex Analysis
- MAE719 Functional Analysis
Spring
- MΑΥ211 Infinitesimal Calculus II
- MΑΥ221 Linear Algebra II
- MΑΥ223 Analytic Geometry
- MΑΥ242 Introduction to Computer Science
- MΑΥ411 Infinitesimal Calculus IV
- MΑΥ413 Metric Spaces and their Topology
- MΑΥ422 Algebraic Structures I
- MΑΥ431 Introduction to Statistics
- MΑΥ611 Complex Functions I
- ΜΑΥ648 Classical Mechanics
- ΜΑΕ616 Measure Theory
- ΜΑΕ624 Elementary Global Differential Geometry
- ΜΑΕ629 Applications of Linear Algebra
- ΜΑΕ631K Linear Programming
- ΜΑΕ634 Queueing Theory
- MAE647 Object Oriented Programming
- ΜΑΕ681 Data Structures
- ΜΑΕ685 Numerical Linear Algebra
- ΜΑΕ802 Meteorology
- ΜΑΕ818 Introduction to Stochastic Analysis
- MAE716 Ordinary Differential Equations II
- ΜΑΕ826 Topological Matrix Groups
- ΜΑΕ832K Statistical Data Analysis
- ΜΑΕ847 Mechanics of Fluids
- MAE811 Operator Theory
- ΜΟΙ811 Introduction to Economics II
Graduate Programme Overview
The Graduate Programme, in its current form, was re-established in May 2018. See here for the corresponding official document. This document, also, includes the initial version of the regulation governing the programme.
The following are available:
Graduate Courses and Professors
- These are the courses offered for the current academic year.
- For a full list of all the courses, including those which are not offered for the current academic year, please see here.
- For all the courses, the lecture duration is three hours per week.
FALL SEMESTER
SPECIALISATION A: Μathematics (Analysis - Algebra - Geometry) | ||
---|---|---|
AN4 | Functional Analysis | Α. Τolias |
ΑΝ7 | Measure Theory | M. Stamatakis |
AΛ1 | Algebra I | A. Beligiannis |
ΓΕ2 | Differential Geometry | A. Savas-Halilaj |
SPECIALISATION B: Statistics and Operations Research | ||
ΣΕΕ1 | Mathematical Statistics | D. Bagkavos |
ΣΕΕ2 | Linear Models | Α. Batsidis |
ΣΕΕ3 | Mathematical Programming | Κ. Skouri |
ΣΕΕ8 | Sampling Theory | Κ. Ζografos |
SPECIALISATION C: Applied Mathematics and Computer Science | ||
ΕΜ1 | Methods of Applied Mathematics Ι | T. Horikis |
ΕΜ5 | Dynamical Systems and Chaos | Μ. Xenos |
ΠΛ1 | Complexity Theory | C. Papadopoulos |
ΠΛ3 | Advanced Algorithmic Topics | Μ. Bekos |
SPRING SEMESTER
SPECIALISATION A: Μathematics (Analysis - Algebra - Geometry) | ||
---|---|---|
AN6 | Partial Differential Equations | Ι. Giannoulis |
ΑΝ8 | Harmonic Analysis | Ε. Νikolidakis |
ΑΝ10 | Topological Methods for Differential Equations | Ι. Pournaras |
ΑΝ11 | Convex Analysis | C. Saroglou |
AΛ5 | Homological Algebra | Α. Beligiannis |
ΑΛ6 | Specialized Topics in Algebra | A. Katsampekis |
ΓΕ3 | Riemannian Geometry | Α. Savas-Halilaj |
ΓΕ5 | Algebraic Topology Ι | Ε. Kechagias |
ΓΕ8 | Specialized Topics in Geometry | T. Vlachos |
SPECIALISATION B: Statistics and Operations Research | ||
ΣΕΕ4 | Biostatistics | D. Bagkavos |
ΣΕΕ5 | Data Analysis and Statistical Packages | Α. Batsidis |
ΣΕΕ6 | Multivariate Analysis | Κ. Ζografos |
ΣΕΕ7 | Non Linear Programming | Κ. Skouri |
ΣΕΕ20 | Advanced Topics in Operational Research | I. Dimitriou |
SPECIALISATION C: Applied Mathematics and Computer Science | ||
ΑΑ1 | Numerical Analysis | F. Κarakatsani |
ΕΜ2 | Methods of Applied Mathematics ΙI | T. Horikis |
ΕΜ4 | Fluid Mechanics | Μ. Xenos |
ΠΛ4 | Algorithmic Graph Theory | C. Papadopoulos |
Applications for Graduate Studies
- Call for Applications (2023-2024).
- The application form is available here (code: ΜΑ2).
Graduate Courses
SPECIALISATION: Μathematics (Analysis - Algebra - Geometry)
COURSE CODE | COURSE | HOURS | TEACHERS |
---|---|---|---|
Section A | |||
AN2 | General Topology | 3 | Pournaras Ioannis |
AN4 | Functional Analysis | 3 | Tolias Andreas |
ΑΝ7 | Measure Theory | 3 | Mavridis Kyriakos |
Section Β | |||
AΛ1 | Algebra I | 3 | Papadakis Stavros |
ΓE2 | Differential Geometry | 3 | Vlachos Theodoros |
SPECIALISATION: Statistics and Operations Research
COURSE CODE | COURSE | HOURS | TEACHERS |
---|---|---|---|
Section C | |||
ΣΕΕ1 | Mathematical Statistics | 3 | Batsidis Apostolos |
ΣΕΕ2 | Linear Models | 3 | Bagkavos Dimitrios |
ΣΕΕ3 | Mathematical Programming | 3 | Skouri Konstantina |
ΣΕΕ7 | Non Linear Programming | 3 | Skouri Konstantina |
SPECIALISATION: Applied Mathematics and Computer Science
COURSE CODE | COURSE | HOURS | TEACHERS |
---|---|---|---|
Section D | |||
AA3Α | Numerical Linear Algebra I | 3 | Noutsos Dimitrios |
EM1Α | Methods of Applied Mathematics | 3 | Horikis Theodoros |
ΕΜ4Α | Fluid Mechanics | 3 | Xenos Michalis |
ΠΛ4Α | Algorithmic Graph Theory | 3 | Papadopoulos Charis |