Chaotic dynamics

Edvard Govekar, prof.
E: edvard.govekar@fs.uni-lj.si
T: +386 1 4771-606

Course description | Course materials | Practical examples | Exam | Homeworks | Seminar

Course description

  1. Introduction
  2. 1D Systems and Bifurcations
  3. 2D Systems and Bifurcations
  4. 3D-Chaotic systems
  5. Universality of Chaos
  6. Chaos and Fractals
  7. Characterization of Chaos

Course materials

PDF downloadDescription
CD-00-13.pdf0. Study Organisation
CD-01-13.pdf1. Introduction
CD-02-13.pdf2. 1D-Systems: Flows on the Line
CD-03-13.pdf3. 1D-Bifurcation
CD-04-13.pdf4. 2D-Linear Systems
CD-05-13.pdf5. 2D-Nonlinear Systems
/6. (left blank due to aggregation)
CD-07-13.pdf7. 2D-Bifurcation & Poincare Map
CD-08-13.pdf8. 3D Systems and Chaos
CD-09-13.pdf9. Chaotic Dynamics
CD-10-13.pdf10. Logistic Map & Universality
CD-11-13.pdf11. Chaos & Fractals

Practical Examples and Homeworks (MATLAB)

slopefield1D
2Dvectorfield
LimitCycle
Poincare Section
Lorenz
Logistic Cobweb
Orbit Diagram
Lyapunov exponent

Exam

Examination results are summarized in the following PDF file:
CD-Students_Final_Marks-NoN-11.pdf
Use standard password to open file, and your code to get your result.

Homeworks (MATLAB)

Seminar

Download the materials to complete your seminar:

LASIN 2024 . Powered by WordPress