Tantárgy adatok
Tárgy címe: Klasszikus- és kvantumkáosz
Neptun kód: BMETE15AF39
Felelős oktató: Dr. Varga Imre, Dr. Zaránd Gergely
Felelős tanszék: Elméleti Fizika Tanszék
Képzés: BSc fizikus
Tantárgy adatlapja: BMETE15AF39
Követelmények, Információk

2017/18, Fall semester


Location, time:
Mondays, 16:15 in room F3M1 (seminar room)!
Lecturers: Imre Varga, and Gergely Zaránd
Language: Hungarian or English
Requirements and grading:
There are sevaral ways to get a grade and complete the course.
Oral exam: 
Those, who have missed more than 2 lectures can obtain a grade by oral exam. Everyone gets two subjects on the exam.  
Problem solving:
You can obtain a grade through problem solving in case you missed less than 3 times.
  • We hand out 5 (sub)sets.
  • You can select problems from each set to collect 20 points at maximum (i.e. max. 100 points).
  • To pass (grade 2) you need to reach 50%, for grade 3 you need  60%, for grade 4 you need to reach  70%, and for grade 5, you must score above  80%.
  • You may discuss with the others or with the lecturers, give hints to each-other, but we request independent work. You may help each-other but you are not allowed to copy 
  • Deadlines will be specified in the problem sets.  
Term paper: 
Instead of problem solving you can pass by handing in a 15 page long term paper, too. The term paper is supposed to start with a 8-10 pages introduction, putting your subject into context and revising the relevant material of the course, and the last 8-10  pages are supposed to discuss a hand-out (publication or book chapter). You do not need to understand all details of the handout, but the text must be clear and logical, reflecting your clear understanding. 
Corrected problem set: 
Extended deadline for all problem sets: midnight, January 12, 2018.
Handwritten solutions are allowed/preferred. 
Handouts for term paper:  
Symbolic dynamics and the horseshoe map (Ott, chapter 4.1 and 4.3)
Chaotic scattering (Ott, Chapters 5.4-5.5)
Fractal basin boundaries  (Ott, 5.1-5.3) 
Quasiperiodic motion and the circle map (Ott, chapters 6.1-6.2)
Lecture notes 2016 (for your personal use, no responsibility for mistakes, typos etc.)  
Other material:
List of subjects for oral exam:  list_of_subjects.doc