|
Lecturer(s)
|
-
LAMBERT Adéla, RNDr. Ph.D.
-
Vašát Ivan, Doc. Dr. Ing.
-
Nykles Petr, PhDr. Ph.D.
|
|
Course content
|
1. Introduction to the study of the subject, classification conditions 2. Vector algebra 3. Fundamentals of differential and integral calculus (functions, derivatives, monitoring the course of a function) 4. Fundamentals of integral calculus (indefinite and definite integral, solution methods, applications) 5.Final repetition, summary of findings.
|
|
Learning activities and teaching methods
|
Lecture with practical applications, Seminar
- Practical training (number of hours)
- 39 hours per semester
- Preparation for formative assessments (2-20)
- 10 hours per semester
|
| prerequisite |
|---|
| Knowledge |
|---|
| Knowledge of high-school mathematics, understanding of introductory lessons in the FPV course. |
| learning outcomes |
|---|
| The students will understand elementary knowledge of differential geometry in the 2-D and 3-D and they will be able to apply them especially to mechanics (curvilinear motion etc.). They will get acquainted with main theorems of the tensor calculus and its application in physics. |
| teaching methods |
|---|
| Seminar |
| Interactive lecture |
| assessment methods |
|---|
| Test |
|
Recommended literature
|
-
Chu Wa Wong. Mathematische Physik. Spektrum, Heidelberg, 1994.
-
Klátil. Matematika. ZČU Plzeň, 1998.
-
Kopáček, Jiří. Matematická analýza nejen pro fyziky I.. 2016. ISBN 978-80-7378-323-5.
|