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Spring Semester 2016-17
Old webpage of Dept. of Mathematics Old webpage of Dept. of Applied Mathematics

Courses with web pages

All pages are in Greek except if otherwise indicated

Fall Semester 2016-17

for Mathematics and Applied Mathematics

  1. Algebra I
  2. Algebra II (graduate)
  3. Algebraic Topology-Homology (graduate)
  4. Analysis I (Kamvissis)
  5. Calculus I (Frantzikinakis)
  6. Calculus I (Mitsis)
  7. Calculus III
  8. Complex Analysis
  9. Differential Geometry
  10. English -- Mathematics Terminology I
  11. Euclidean Geometry
  12. Foundations of Mathematics
  13. Geometry and Linear Algebra
  14. Group Theory
  15. Linear Algebra II
  16. Mathematical Modeling
  17. Numerical Analysis
  18. Optimization Theory
  19. Physics I
  20. Problem Seminar
  21. Programming Language I (Komineas)
  22. Programming Language I (Plexousakis)
  23. Real Analysis (graduate)
  24. Theory Sets
  25. Theory of Fluids
  26. Theory of Optimal Control
  27. Topology

Spring Semester 2015-16

for Mathematics and Applied Mathematics

  1. Algebra II
  2. Analysis II (Tertikas)
  3. Analytic Geometry
  4. Applied Functional Analysis II (graduate)
  5. Calculus II
  6. Coding Theory (graduate)
  7. Complex Analysis
  8. Complex Analysis (graduate)
  9. Descriptive Statistics
  10. Differential Equations (Papadimitrakis)
  11. Differential Equations (Zouraris)
  12. English Terminology for Mathematics II
  13. Field Theory
  14. Functional Analysis
  15. Functional Analysis (graduate)
  16. Geometry
  17. Geometry in Education (graduate)
  18. History of Mathematics
  19. Linear Algebra I (Loukaki)
  20. Linear Algebra I (Kourouniotis)
  21. Mathematical Modelling
  22. Methods of Applied Mathematics
  23. Numerical Solution of Ordinary Differential Equations
  24. Partial Differential Equations
  25. Physics II
  26. Probability (Makrakis)
  27. Probability (Mitsis)
  28. Programming Language II
  29. Riemannian Geometry (graduate)
  30. Rings and Modules
  31. Stochastic Processes II
  32. Theory of Numbers
  33. Topology

Fall Semester 2015-16

for Mathematics and Applied Mathematics

  1. Algebra I
  2. Algebra II(graduate)
  3. Analysis I (Frantzikinakis)
  4. Analysis I (Kamvissis)
  5. Calculus I (Kouvidakis)
  6. Calculus I (Kourouniotis)
  7. Calculus III (Efremidis)
  8. Foundations of Mathematics (Karavelas)
  9. Foundations of Mathematics (Lydakis)
  10. Differential Geometry
  11. Euclidean Geometry
  12. Geometry and Linear Algebra
  13. Group Theory
  14. Harmonic Analysis
  15. Homotopy Theory (graduate)
  16. Linear Algebra II
  17. Mathematical Biology
  18. Measure Theory (graduate)
  19. Multivariable Calculus
  20. Numerical Analysis
  21. Numerical Solution of Partial Differential Equations
  22. Parametric Statistics
  23. Physics I
  24. Programming Language I
  25. Real Analysis
  26. Stochastic Processes I
  27. Wave Phenomena

Spring Semester 2014-15

for Mathematics and Applied Mathematics

  1. Algebra II
  2. Algebraic Geometry
  3. Analytic Geometry
  4. Applied Functional Analysis(graduate)
  5. Calculus II (section A)
  6. Calculus II (section B)
  7. General Mathematics
  8. Geometry
  9. Euclidean Geometry in Education (graduate)
  10. Field Theory
  11. Functional Analysis (graduate)
  12. Imaging Techniques
  13. Introduction to Cryptology
  14. Introduction to Differentiable Manifolds (graduate)
  15. Linear Algebra I
  16. Mathematics II for Dept of Chemistry
  17. Numerical Solution of Ordinary Differential Equations
  18. Partial Differential Equations
  19. Physics II
  20. Probability Theory
  21. Programming Language II
  22. Ring Theory
  23. Statistical Mechanics (graduate)

Fall Semester 2014-15

for Mathematics and Applied Mathematics

  1. Algebra I
  2. Algebra II (graduate)
  3. Algebraic Topology (graduate)
  4. Analysis I
  5. Calculus I
  6. Calculus III
  7. Complex Analysis (graduate)
  8. Design and Analysis of Algorithms
  9. Differential Geometry
  10. Dynamical Systems (graduate)
  11. English Terminology for Mathematics I
  12. Foundations of Mathematics
  13. Geometry and Linear Algebra
  14. Group Theory
  15. Linear Algebra II
  16. Mathematical Modelling and Numerical Simulation
  17. Number Theory in Education (graduate)
  18. Numerical Analysis
  19. Numerical Solution of PDE
  20. Optimization Theory
  21. Parametric Statistics
  22. Partial Differential Equations (graduate)
  23. Physics I
  24. Programming Language I
  25. Real Analysis
  26. stochastic Processes I
  27. Topics in Applied Mathematics (Acoustic Oceanography)
  28. Topics in Geometry (Groups and Geometry)
  29. Topics in Algebra (Number Theory)
  30. Topics in Probability and Statistics (Bayesian Analysis)
  31. Topology
  32. Wave Phenomena (graduate)

Spring Semester 2013-14

for Mathematics and Applied Mathematics

  1. Algebra (instructor: Kouvidakis)
  2. Algebra (instructor: Tzanakis)
  3. Analysis II (Applied Mathematics)
  4. Analysis II (Mathematics)
  5. Applied Algebra
  6. Approximation Theory
  7. Calculus I (Mathematics)
  8. Calculus II (instructor: Kossioris)
  9. Complex Analysis (graduate)
  10. English for Mathematics
  11. Field Theory
  12. Foundations of Mathematics
  13. Functional Analysis
  14. Geometric Topology
  15. Euclidean Geometry in Education (graduate)
  16. Geometry
  17. Introduction to Applied Math. II
  18. Introduction to Monte Carlo methods
  19. Linear Algebra I
  20. Linear Algebra II
  21. Mathematical Modelling
  22. Multivariable Calculus
  23. Number Theory
  24. Numerical Analysis
  25. Numerical Solution of Ordinary Differential Equations
  26. Partial Differential Equations -- Weak Theory (graduate)
  27. Physics I (Mathematics)
  28. Probability (Applied Mathematics)
  29. Probability II
  30. Programming Language II (Mathematics)
  31. Programming Language II (Applied Mathematics)
  32. Rings and Modules
  33. Wave propagation

Fall Semester 2013-14

  1. Acoustical Oceanography
  2. Algebra
  3. Algebraic Topology -- Homotopy Theory (graduate)
  4. Analysis I
  5. Analysis II
  6. Calculus III
  7. Differential Geometry
  8. Discrete Mathematics
  9. Ergodic Theory (graduate)
  10. Euclidean Geometry
  11. Group Theory
  12. Linear Algebra I
  13. Linear Algebra II
  14. Linear Algebra III
  15. Numerical Solution of PDE
  16. Ordinary Differential Equations
  17. Plane and Space
  18. Probability I
  19. Probability II
  20. Problem Seminar
  21. Programming Language I
  22. Real Analysis
  23. Topology

Older courses of the former Department of Mathematics from this point on

Spring Semester 2012-13

  1. Algebra
  2. Algebraic Geometry
  3. Analysis I
  4. Calculus I
  5. Calculus II
  6. Complex Analysis II
  7. Discrete Inverse Problems
  8. Field Theory
  9. Finite Groups
  10. Functional Analysis (graduate)
  11. Geometry
  12. Introduction Cryptology
  13. Introduction to Differentiable Manifolds (graduate)
  14. Linear Algebra I
  15. Multivariable Calculus
  16. Number Theory
  17. Numerical Analysis
  18. Probability I
  19. Probability II
  20. Probability (graduate)
  21. Programming Language

Fall Semester 2012-13

  1. Algebra II (graduate)
  2. Algebraic Topology (graduate)
  3. Analysis I
  4. Calculus I
  5. Calculus III
  6. Complex Analysis
  7. Differential Geometry
  8. Foundations of Mathematics
  9. General Mathematics
  10. Group Theory
  11. Harmonic Analysis
  12. Linear Algebra I
  13. Linear Algebra II
  14. Parametric Statistical Inference
  15. Plane and Space
  16. Probability I
  17. Probability II
  18. Problem Seminar
  19. Set Theory

Spring Semester 2011-12

  1. Algebra
  2. Analysis I
  3. Analysis II
  4. Analysis Lab
  5. Approximation Theory and Applications
  6. Calculus I
  7. Calculus II
  8. Foundations of Mathematics
  9. Functional Analysis
  10. Geometric Topology
  11. Geometry
  12. Linear Algebra I (Kossioris)
  13. Linear Algebra I (Tzanakis)
  14. Linear Algebra II
  15. Mathematical Meteorology
  16. Multivariable Calculus
  17. Numerical Analysis
  18. Partial Differential Equations
  19. Probability (graduate)
  20. Topics in Analysis: Chaos and Dynamical Systems
  21. Programming Language
  22. Wave propagation

Fall Semester 2011-12

  1. Acoustical Oceanography
  2. Algebra
  3. Algebra II (graduate)
  4. Analysis I
  5. Applied Algebra
  6. Calculus III
  7. Characteristic Classes (graduate)
  8. Complex Analysis
  9. Complex Analysis (graduate)
  10. Differential Geometry
  11. Discrete Mathematics
  12. Foundations of Mathematics
  13. Group Theory
  14. Harmonic Analysis
  15. Introduction to Analysis I
  16. Introduction to Analysis II
  17. Linear Algebra I
  18. Linear Algebra II
  19. Linear Algebra III
  20. Linear Algebra for Computer Science
  21. Numerical Linear Algebra
  22. Numerical Solution of PDE
  23. Plane and Space
  24. Symbolic Computation
  25. Topology
 
Department of Mathematics and Applied Mathematics, University of Crete, Voutes Campus, 70013 Heraklion, Crete, Greece
Maintenance: mathweb AT fourier.math.uoc.gr.
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