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Lecturer(s)
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Peška Patrik, RNDr. Ph.D.
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Course content
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unspecified
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Learning activities and teaching methods
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Monologic Lecture(Interpretation, Training)
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Learning outcomes
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The aim of the course is to acquaint students with the differential geometry on the manifolds. The student will learn the basics of tensor calculus and analysis, which appears in this topic as a necessary apparatus.
Explains the concept of Reimann's geometry.
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Prerequisites
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Basic knowledge of integral and differential calculus and analytical geometry is assumed.
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Assessment methods and criteria
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Student performance
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Recommended literature
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Doupovec, M. (1999). Diferenciální geometrie a tenzorový počet. VUT Brno.
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Isham C. J. (1989). Modern Differential Geometry for physicists. World Scientific.
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J. Mikeš, M. Sochor. (2015). Diferenciální geometrie ploch v úlohách. Olomouc.
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Kulhánek Petr. (2016). Obecná relativita. Praha.
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Mikeš J. et al. (2019). Differential Geometry of Special Mappings. Olomouc.
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Podolský J. (2006). Teoretická mechanika v jazyce diferenciální geometrie. UK Praha.
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Tahalová, L. (2001). Visual Basic v příkladech. Praha : BEN, 191 s.
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Tapp Kristopher. (2016). Differential Geometry of curves and surfaces. Switzerland.
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