Universitatea Babeş-Bolyai
Facultatea de Matematică şi
Informatică
Dynamical Systems / Sisteme dinamice
Spring / Primăvara 2026
Adriana Buică (Lectures, seminars and labs)
Lorand Parajdi (seminars
and labs)
Adrian Viorel (labs)
Paul Marin (labs)
The
classes are organized according to the schedule https://www.cs.ubbcluj.ro/files/orar/2025-2/tabelar/IE1.html
We
will also use Microsoft Teams for announcements and to upload materials for the
lectures, seminars and labs. The name of the main team is:
Dynamical Systems
2025/2026
and
the access code is
z9n1ypy
Grading
Policy
10 points: One seminar test
(in seminar 6)
15 points: One lab test (in lab 7)
5 points: Active participation in each lab
60 points: final (written)
exam
10 points: granted
Minimal requirements in order to participate to
the final exam (in either of the two sessions)
It is compulsory to participate to at least 6 of the 7 Labs and at least to 5 of the 7 Seminars.
Normally, the student
has to attend the Labs and Seminars as scheduled for his group.
In the case he missed one of such date he can go with another group. We will not organize extra labs and
seminars.
Minimal requirements in order to pass the final
exam
A.
To obtain at least 7 points at the lab test.
B.
To obtain at least 15 points at the final
written exam.
C.
To
obtain at least 50 points (from the total of 100).
From Regulamentul de organizare si functionare
a Facultatii de matematica
si informatica
http://www.cs.ubbcluj.ro/regulament-fmi/
“Frauda la examene se pedepseste
cu exmatricularea. Copierea lucrarilor de laborator, proiectelor, lucrarilor de control, etc. este considerata
frauda si se pedepseste ca atare.”
Any behavior considered a distraction to those around you, including the professor, will not be tolerated.
I
recommend you to come and participate actively to the lectures, seminars and
labs.
It is important to understand very well all the material, especially the
one presented during the lectures.
Bibliography
(optional)
1. S. Ahmad, A. Ambrosetti, Differential equations: a first course on ODE
and a brief introduction to PDE, De Gruyter, 2019.
2. K.T. Alligood, T.D. Sauer, J.A. Yorke, Chaos: an Introduction to Dynamical Systems, Springer, 1996.
3. P. Blanchard, R.L. Devaney, G.R. Hall, Differential Equations, Brooks/Cole, Cengage Learning, 2012.
4. R. J. Brown, A Modern Introduction
to Dynamical Systems, Oxford University Press, 2018.
5. S.E. Elaydi, Discrete Chaos: with applications in science and engineering, CRC
Press, 2008. DC
6. J. Hale, H. Ko?ak, Dynamics and bifurcations, Springer, 1991.
7. M.W. Hirsch, S. Smale, R.L. Devaney, Differential
Equations, Dynamical Systems and an Introduction to Chaos,
Academic
Press, 2004.
8. N. Lebovitz, Ordinary Differential Equations, http://people.cs.uchicago.edu/~lebovitz/odes.html
9. David
Morin, Oscillations and waves, https://scholar.harvard.edu/david-morin/waves
10. M. Oberguggenberger, A. Ostermann, Analysis for Computer Scientists. Foundations, methods, and algorithms,
Springer, 2011.