Course: Mathematical Seminar for Physicist

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Course title Mathematical Seminar for Physicist
Course code KEF/SM
Organizational form of instruction Seminar
Level of course Master
Year of study not specified
Semester Winter
Number of ECTS credits 4
Language of instruction Czech
Status of course Compulsory
Form of instruction Face-to-face
Work placements This is not an internship
Recommended optional programme components None
Lecturer(s)
  • Říha Jan, Mgr. Ph.D.
Course content
vector alegebra tensor algebra vector analysis, ortogonal systems calculus, limits, derivation, integration ordinary differencial equations mathematical software

Learning activities and teaching methods
Lecture, Work with Text (with Book, Textbook)
Learning outcomes

Knowledge Define the main ideas and conceptions of the subject, describe the main approaches of the studied topics, recall the theoretical knowledge for solution of model problems.
Prerequisites
unspecified

Assessment methods and criteria
Oral exam, Written exam

Recommended literature
  • Baumann G. (1993). Mathematica for Theoretical Physics.. Springer-Verlag, Heidelberg.
  • Brabec J., Hrůza B. (1989). Matematická analýza II. SNTL, Praha.
  • Brabec, J., Martan, F., Rozenský, Z. (1989). Matematická analýza 1. Praha: SNTL.
  • Čechová M., Marková L. (1990). Proseminář z matematiky A, B. UP Olomouc.
  • Dick S., Riddle A., Stein D. (1997). Mathematica in the Laboratory. Cambridge University Press.
  • Jirásek F., Čipera S., Vacek M. (1989). Sbírka řešených příkladů z matematiky I., II. a III.. SNTL, Praha.
  • Kolesárová A., Kováčová M., Záhonová V. (2004). Matematika I - Návody na cvičenia s programovým systémom Mathematica. Slovenská technická univerzita v Bratislave.
  • Kolesárová A., Kováčová M., Záhonová V. (2002). Matematika II - Návody na cvičenia s programovým systémom Mathematica. Slovenská technická univerzita v Bratislave, 2002.. Slovenská technická univerzita v Bratislave.
  • KOPÁČEK J. (2016). Matematická analýza nejen pro fyziky (I). Matfyzpress, Praha.
  • Kvasnica J. (1989). Matematický aparát fyziky. Academia, Praha.
  • LEA S. M. (2004). Mathematics for Physicists. Brooks/Cole.
  • MUSILOVÁ, Jana a Pavla MUSILOVÁ. (2017). Matematika: pro porozumění i praxi : netradiční výklad tradičních témat vysokoškolské matematiky. III/2. Brno: Nakladatelství VUTIUM.
  • Wolfram S. (2003). The Mathematica Book. Wolfram Media.
  • Zimmerman, R. L., Olnes, F. I. (2002). Mathematica for Physics. Addison-Wesley.


Study plans that include the course
Faculty Study plan (Version) Category of Branch/Specialization Recommended year of study Recommended semester
Faculty: Faculty of Science Study plan (Version): Optometry (2022) Category: Health service 1 Recommended year of study:1, Recommended semester: Winter