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Course, academic year 2019/2020
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Computational physics II - NEVF532
Title in English: Počítačová fyzika II
Guaranteed by: Department of Surface and Plasma Science (32-KFPP)
Faculty: Faculty of Mathematics and Physics
Actual: from 2019
Semester: summer
E-Credits: 6
Hours per week, examination: summer s.:2/2 Ex [hours/week]
Capacity: unlimited
Min. number of students: unlimited
State of the course: taught
Language: Czech, English
Teaching methods: full-time
Guarantor: RNDr. Ivan Barvík, Ph.D.
Annotation -
Last update: T_KEVF (16.05.2005)
Computer graphics. Image processing. Integral transforms. New directions in computational physics.
Course completion requirements - Czech
Last update: doc. RNDr. Jiří Pavlů, Ph.D. (14.06.2019)

Podmínkou zakončení předmětu je úspěšné složení zkoušky.

Literature -
Last update: T_KEVF (05.05.2010)

Haile J.M.: Molecular Dynamics Simulation, J. Wiley Inc., New York 1992.

Rapaport D.C.: The Art of Molecular Dynamics Simulation, Cambridge University Press,

Cambridge 1995.

Hockney R.W., Eastwood J.W.: Computer Simulation Using Particles, Taylor and

Francis, New York 1988.

Demnath L., Bhatta D.: Integral Transforms and Their Applications, Taylor and Francis, New

York 2007.

Hrach R.: Počítačová fyzika I, II, PF UJEP, Ústí nad Labem 2003.

Requirements to the exam - Czech
Last update: doc. RNDr. Jiří Pavlů, Ph.D. (14.06.2019)

Zkouška je ústní a student dostává otázky dle sylabu předmětu v rozsahu, který byl prezentován na přednáškách.

Syllabus -
Last update: T_KEVF (16.05.2005)
1. Computer graphics
Hardware and software, basic algorithms. Visualisation of large data sets in physics.

2. Image processing
Low level image analysis, high level image analysis. Basics of mathematical morphology.

3. Integral transforms
Fast Fourier transform and its application in physics, other integral transforms. Basics of Fourier optics.

4. Percolation theory and its application in physics

5. New trends in computer modelling

6. Basics of modern computational physics
Neuron networks. Fuzzy logic. Evolutionary modelling. Wavelet transform and other advanced integral transforms.

 
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