Mechanics II.
Code | Completion | Credits | Range | Language |
---|---|---|---|---|
E311102 | Z,ZK | 4 | 2+2 |
- Lecturer:
- Michael Valášek (gar.), Václav Bauma (gar.), Petr Beneš, Martin Nečas, Zdeněk Neusser, Jan Pelikán, Pavel Steinbauer, Zbyněk Šika, Tomáš Vampola, Jaromír Zaszkolný, Jan Zavřel, Vít Zelený
- Tutor:
- Michael Valášek (gar.), Václav Bauma (gar.), Petr Beneš, Martin Nečas, Zdeněk Neusser, Jan Pelikán, Pavel Steinbauer, Zbyněk Šika, Tomáš Vampola, Jaromír Zaszkolný, Jan Zavřel, Vít Zelený
- Supervisor:
- Department of Mechanics, Biomechanics and Mechatronics
- Synopsis:
-
Mechanics II deals with the basic concepts of kinematics and dynamics. There are described the methods of solution of kinematics of system of bodies. There are introduced the principles for solution of dynamics of rigid bodies. There are described the methods of solution of dynamics of system of bodies in plane. There are described the basic concepts of vibration of mechanical systems.
- Requirements:
- Syllabus of lectures:
-
1. Translational and rotational motion.
2. General planar motion.
3. Spherical and general spatial motion.
4. Analytical solution of kinematics of system of rigid bodies.
5. Vector method. Elements of theory of gearing.
6. Kinematical solution of system with constant ratio.
7. Dynamics of system of particles.
8. Dynamics of rigid body. Moments of inertia.
9. Balancing of rotating rigid body. Newton-Euler equations.
10. Dynamic solution of system of rigid bodies in plane.
11. Vibration of mechanical system with 1 DOF.
12. Forced vibration. Accelerometer, vibrometer. Critical revolutions.
13. Vibration of mechanical system with 2 DOFs.
14. Concluding examples.
- Syllabus of tutorials:
- Study Objective:
-
Translational and rotational motion., General planar motion, Spherical and general spatial motion, Analytical solution of kinematics of system of rigid bodies, Vector method. Elements of theory of gearing, Kinematical solution of system with constant ratio, Dynamics of system of particles, Dynamics of rigid body. Moments of inertia, Balancing of rotating rigid body. Newton-Euler equations., 10. Dynamic solution of system of rigid bodies in plane., 11. Vibration of mechanical system with 1 DOF., 12. Forced vibration. Accelerometer, vibrometer. Critical revolutions., 13. Vibration of mechanical system with 2 DOFs., 14. Concluding examples.
- Study materials:
-
1. Beer, F.P., Johnston, E.R.: Vector mechanics for engineers, McGraw-Hill Boston., 1998, 2. http://mech.fsik.cvut.cz
- Note:
- Time-table for winter semester 2011/2012:
- Time-table is not available yet
- Time-table for summer semester 2011/2012:
-
06:00–08:0008:00–10:0010:00–12:0012:00–14:0014:00–16:0016:00–18:0018:00–20:0020:00–22:0022:00–24:00
Mon Tue Fri Thu Fri - The course is a part of the following study plans: