ITA | ENG
B000069 - MECHANICAL ANALYSIS
Academic Year 2012-13
Course year
Second year - First Semester
Belonging Department
Industrial Engineering (DIEF)
Course Type
Single education field course
Scientific Area
MAT/07 - MATHEMATICAL PHYSICS
Credits
9
Teaching Hours
81
Teaching Term
17/09/2012 ⇒ 21/12/2012
Attendance required
No
Type of Evaluation
Final Grade
Course Content
show
Lectureship
- Last names A-L FROSALI GIOVANNI
- Last names M-Z MINGUZZI ETTORE
Teaching Language - Last names A-L
Italian
Teaching Language - Last names M-Z
Italian
Course Content - Last names A-L
The aim of the course is to give the theoretical basis of mechanics, in particular concerning statics, kinematics and dynamics of rigid bodies.
Vectorial calculus with applications to statics. Fundamental principles of rigid-body statics. Analytical and graphical methods. Kinematics of rigid bodies. System of particles: motion and conservation laws. Moments of inertia. Angular momentum and kinetic energy. Lagrangian formalism. Rigid-body dynamics. Euler’s equations of motion for a rigid body.
Vectorial calculus with applications to statics. Fundamental principles of rigid-body statics. Analytical and graphical methods. Kinematics of rigid bodies. System of particles: motion and conservation laws. Moments of inertia. Angular momentum and kinetic energy. Lagrangian formalism. Rigid-body dynamics. Euler’s equations of motion for a rigid body.
Course Content - Last names M-Z
1) General theorems on systems of point particles
2) Kinematics of rigid bodies
3) Geometry and kinematics of masses
4) Screw theory and applications to mechanical moments and velocity fields of rigid bodies
5) Lagrangian formalism and virtual work principle
6) Small oscillations
7) Elements of continuum mechanics
For a detailed program refer to
http://www.dma.unifi.it/~minguzzi/
2) Kinematics of rigid bodies
3) Geometry and kinematics of masses
4) Screw theory and applications to mechanical moments and velocity fields of rigid bodies
5) Lagrangian formalism and virtual work principle
6) Small oscillations
7) Elements of continuum mechanics
For a detailed program refer to
http://www.dma.unifi.it/~minguzzi/