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Course, academic year 2016/2017
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Modern computational physics I - NEVF160
Title: Moderní počítačová fyzika I
Guaranteed by: Department of Surface and Plasma Science (32-KFPP)
Faculty: Faculty of Mathematics and Physics
Actual: from 2013 to 2019
Semester: winter
E-Credits: 5
Hours per week, examination: winter s.:2/1, MC [HT]
Capacity: unlimited
Min. number of students: unlimited
4EU+: no
Virtual mobility / capacity: no
State of the course: taught
Language: Czech
Teaching methods: full-time
Teaching methods: full-time
Guarantor: doc. Mgr. Pavel Kudrna, Dr.
doc. RNDr. Radek Plašil, Ph.D.
Annotation -
Last update: doc. RNDr. Jiří Pavlů, Ph.D. (14.01.2019)
Basic principles of classical and modern computational physics. Modern methods of computational physics - application of evolutionary modelling and wavelet transform in physics.
Literature - Czech
Last update: doc. RNDr. Jiří Pavlů, Ph.D. (14.01.2019)

Back T.: Genetic Algorithms 1, 2, IOP Publishing, London 1999+2000.

Debnath L., Bhatta D.: Integral Transforms and Their Application, Chapman and Hall, Boca Raton 2007.

Addison P.S.: The Illustrated Wavelet Transform Handbook, IOP Publishing, London 2002.

Syllabus -
Last update: doc. RNDr. Jiří Pavlů, Ph.D. (14.01.2019)
1. Basics of classical and modern computational physics
Main directions of computational physics. Classical and modern computational physics.

2. Evolutionary modelling
Darwin evolution theory and evolutionary computation, basic terms, operators.

Representations - binary, Gray, permutation, real-value, other.

Evaluation of individual - fitness.

Basic algorithms.

Genetic algorithms. Evolutionary strategies. Genetic programming.

Advanced algorithms in evolutionary computation.

Applications - NP problems, travelling salesman problem, application in physics.

3. Wavelet transform
Fourier transform - summary, other non-localized integral transforms.

An approach to partially localized integral transforms - short-time Fourier transform, Gabor transform, application in physics.

Wavelet transform - features, wavelets, discrete wavelet transform, complex wavelets, multidimensional wavelets. Relations between Fourier and Wavelet transform. Application in physics.

 
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