[1] STRYJA, J., ŽÍDEK, A. Workbook for Mathematics III, Ostrava: VŠB-TUO, 2024. ISBN 978-80-248-4730-6 (online).
[2] SCHREIBEROVÁ, P., MORÁVKOVÁ, Z. The Use of GeoGebra in Technical Mathematics, Ostrava, 2023. ISSN 1803-1269 .
Engineering Mathematics II
| Language of instruction | angličtina, čeština |
|---|---|
| Code | 310-3201 |
| Abbreviation | DPII |
| Course title | Engineering Mathematics II |
| Coordinating department | Department of Mathematics and Descriptive Geometry |
| Course coordinator | Ing. Petra Schreiberová, Ph.D. |
Summary
This course builds on knowledge of Engineering Mathematics I, but don't worry. We'll take what you already know to the next level. Imagine that everything you could calculate in one dimension, you'll now be able to apply in a multi-dimensional space - so you can tackle real engineering problems and see how analytical methods handle them.
After successfully completing the course, the student will be able to describe the principles of multidimensional integration and explain analytical methods for solving ordinary differential equations and their systems. The acquired knowledge will enable him to independently design analytical procedures for solving engineering problems, appropriately apply advanced mathematical techniques, evaluate the accuracy and relevance of the obtained results, and professionally defend the chosen methodological approach.
After successfully completing the course, the student will be able to describe the principles of multidimensional integration and explain analytical methods for solving ordinary differential equations and their systems. The acquired knowledge will enable him to independently design analytical procedures for solving engineering problems, appropriately apply advanced mathematical techniques, evaluate the accuracy and relevance of the obtained results, and professionally defend the chosen methodological approach.
Literature
Advised literature
[1] BOUCHALA, J., Vodstrčil, P., Ulčák, D. Integral Calculus of Multivariate Functions. Ostrava: VŠB-TUO, 2022. (homel.vsb.cz/~bou10/archiv/IP2_en.pdf).
[2] BOUCHALA, J., KRAJC, B. Introduction to Differential Calculus of Several Variables. Ostrava: VŠB-TUO, 2022. (homel.vsb.cz/~bou10/archiv/MA2_en.pdf).
[2] BOUCHALA, J., KRAJC, B. Introduction to Differential Calculus of Several Variables. Ostrava: VŠB-TUO, 2022. (homel.vsb.cz/~bou10/archiv/MA2_en.pdf).