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Course info
KMMCS / VAM19
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Course description
Department/Unit / Abbreviation
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KMMCS
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VAM19
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Academic Year
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2023/2024
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Academic Year
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2023/2024
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Title
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Applied Mechanics
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Form of course completion
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Examination
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Form of course completion
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Examination
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Accredited / Credits
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Yes,
0
Cred.
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Type of completion
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Combined
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Type of completion
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Combined
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Time requirements
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Lecture
24
[Hours/Semester]
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Course credit prior to examination
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No
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Course credit prior to examination
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No
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Automatic acceptance of credit before examination
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No
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Included in study average
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NO
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Language of instruction
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Czech
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Occ/max
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Automatic acceptance of credit before examination
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No
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Summer semester
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0 / -
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0 / -
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0 / -
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Included in study average
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NO
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Winter semester
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0 / -
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0 / -
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0 / -
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Repeated registration
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NO
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Repeated registration
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NO
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Timetable
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Yes
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Semester taught
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Summer semester
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Semester taught
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Summer semester
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Minimum (B + C) students
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not determined
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Optional course |
Yes
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Optional course
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Yes
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Language of instruction
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Czech
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Internship duration
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0
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No. of hours of on-premise lessons |
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Evaluation scale |
S|N |
Periodicity |
každý rok
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Periodicita upřesnění |
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Fundamental theoretical course |
No
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Fundamental course |
No
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Fundamental theoretical course |
No
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Evaluation scale |
S|N |
Substituted course
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KMMCS/VAME2
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Preclusive courses
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N/A
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Prerequisite courses
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N/A
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Informally recommended courses
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N/A
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Courses depending on this Course
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N/A
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Histogram of students' grades over the years:
Graphic PNG
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XLS
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Course objectives:
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Aim the subject is acquaint students with solving vibrating motions of systems with final as well as with infinite numbers degrees of freedom as are damped or undamped chains, strings, rods, beams, shafts and plates.
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Requirements on student
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The requirements will be defined by lecturer.
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Content
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Vibrations of Multi-Degree of Freedom Systems (Vibrations of chains). Longitudinal Vibration Uniform bars with Viscous Friction. Longitudinal Vibration of Non-uniform bars. Forced Longitudinal Vibration of Uniform bars. Torsional Vibration of Shafts. Torsional Vibration of Shafts with Rigid Disks. Ritz method - Natural Torsional Vibration. Transverse Vibration of Uniform Beams. Solution of Simplified wave equation. Forced Undamping Transverse Vibration of Uniform Beams. Rayleigh´s Method - Transverse Vibration of Beams with Rigid Masses. Vibration of Plates.
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Activities
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Fields of study
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Guarantors and lecturers
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Guarantors:
doc. Ing. Petr Tomek, Ph.D. ,
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Lecturer:
Ing. Aleš Hába, Ph.D. (100%),
doc. Ing. Jan Kout, CSc. (100%),
doc. Ing. Ladislav Řoutil, Ph.D. (100%),
doc. Ing. Petr Tomek, Ph.D. (100%),
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Literature
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Basic:
Pirner, M., a kol. Dynamika stavebních konstrukcí, Technický průvodce č. 33. SNTL Praha, 1989.
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Basic:
Gonda, J.. Kmitanie nosníkov a hriadeĺov.. SAV Bratislava, 1969.
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Basic:
Haym Benaroya. Mechanical Vibration, Analysis, Uncertainties and Control.. Marcel Dekker, Inc. New York, 2004. ISBN 0-8247-5380-1.
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Basic:
Brepta, Rudolf. Mechanické kmitání. Praha: Sobotáles, 1994. ISBN 80-901684-8-5.
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Basic:
Brdička, Miroslav, Samek Ladislav a bruno SOPKO. Mechanika kontinua. Vyd.4., rev. a upr. Praha: Academica, 2011. Gerstner. ISBN 978-80-200-2039-0.
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Prerequisites - other information about course preconditions |
The following basis knowledge is supposed: mathematics (linear algebra, matrix calculus, eigenproblems, partial differential equations), mechanics (dynamics, strength of materials). |
Competences acquired |
Having absolved the subject "Applied Mechanics", the student can describe and analyze the vibrations of continuums. |
Teaching methods |
- Monologic (reading, lecture, briefing)
- Dialogic (discussion, interview, brainstorming)
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Assessment methods |
- Oral examination
- Home assignment evaluation
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