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Lecturer(s)
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Weber Michal, prof. Ing. Ph.D.
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Course content
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A student project within the scope of modern program-oriented education with a focus on the solution of problems of discrete and continuum mechanics. Under the guidance of a supervisor, the student will solve a simple, level-appropriate, comprehensive problem. Emphasis will be placed on self-study and individual work of the student.
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Learning activities and teaching methods
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- Contact hours
- 65 hours per semester
- Individual project (40)
- 50 hours per semester
- Presentation preparation (report) (1-10)
- 10 hours per semester
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| prerequisite |
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| Knowledge |
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| - fundamentals of the mathematical theory of elasticity |
| - good knowledge of the mechanics of particles, rigid bodies and systems of rigid bodies |
| - good understanding of the basic principles of stress-strain analysis |
| - understanding of the mechanics of composite materials |
| - fundamentals of the mathematical theory of vibrations |
| Skills |
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| - ability to solve basic problems of mathematical theory of elasticity |
| - ability to solve problems of mechanics of particles, rigid bodies and systems of rigid bodies |
| - ability to perform basic stress-strain analysis |
| - ability to solve problems involving composite materials |
| Competences |
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| N/A |
| N/A |
| N/A |
| - ability to search and process information from various sources, creative use of information for his/her study and work - ability to propose and verify hypotheses, use of various approaches for the solution of problems and verification of hypotheses - ability to effectively use various learning strategies to acquire and process knowledge and information, seek and develop effective practices in his/her learning |
| learning outcomes |
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| Knowledge |
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| - knowledge on how to solve problems of statics and dynamics involving mass particles, rigid bodies and systems of rigid bodies |
| - knowledge on how to perform stress-strain analyses of simple components (tension, torsion, bending and their combinations) |
| - knowledge on how to solve planar strain problems of isotropic and orthotropic materials |
| - knowledge on how to apply strength conditions to particular problems |
| - to become well versed in the mathematical theory of elasticity |
| Skills |
|---|
| - ability to solve problems of statics and dynamics involving mass particles, rigid bodies and systems of rigid bodies |
| - ability to perform stress-strain analyses of simple components (tension, torsion, bending and their combinations) |
| - ability to solve planar strain problems of isotropic and orthotropic materials |
| - ability to apply strength conditions to particular problems |
| Competences |
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| N/A |
| N/A |
| - ability to make independent and responsible decisions on the basis of a frame assignment - ability to clearly and convincingly inform experts and laymen about the nature of particular problems and the proposal of methods for their solution |
| teaching methods |
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| Knowledge |
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| One-to-One tutorial |
| Self-study of literature |
| Skills |
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| Project-based instruction |
| Self-study of literature |
| Competences |
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| Project-based instruction |
| Individual study |
| assessment methods |
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| Knowledge |
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| Project |
| Skills |
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| Seminar work |
| Competences |
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| Individual presentation at a seminar |
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Recommended literature
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Additional literature will be given in accordance with the project's topic.
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Barbero, Ever J. Finite element analysis of composite materials using Abaqus. Boca Raton : CRC Press, 2013. ISBN 978-1-4665-1661-8.
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Doyle, Barry; Miller, Karol; Wittek, Adam; Nielsen, Poul M. F. Computational biomechanics for medicine new approches and new applications. 2015. ISBN 978-3-319-15503-6.
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Orden, Juan Carlos García; Goicolea, José M.; Cuadrado, Javier. Multibody dynamics : computational methods and applications. Dordrecht : Springer, 2007. ISBN 978-1-4020-5683-3.
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Pletcher, Richard H.; Anderson, Dale A.; Tannehill, John C. Computational fluid mechanics and heat transfer. 3rd ed. Boca Raton : CRC Press, 2013. ISBN 978-1-59169-037-5.
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