Unit MECHANICS OF MACHINES
- Course
- Mechanical engineering
- Study-unit Code
- 70367210
- Curriculum
- Generale
- Teacher
- Giordano Franceschini
- CFU
- 10
- Course Regulation
- Coorte 2018
- Offered
- 2019/20
- Type of study-unit
- Obbligatorio (Required)
- Type of learning activities
- Attività formativa integrata
APPLIED MECHANICS
| Code | 70153005 |
|---|---|
| CFU | 5 |
| Teacher | Giordano Franceschini |
| Teachers |
|
| Hours |
|
| Learning activities | Caratterizzante |
| Area | Ingegneria meccanica |
| Academic discipline | ING-IND/13 |
| Type of study-unit | Obbligatorio (Required) |
MECHANICAL VIBRATIONS
| Code | 70153105 |
|---|---|
| CFU | 5 |
| Teacher | Francesco Castellani |
| Teachers |
|
| Hours |
|
| Learning activities | Caratterizzante |
| Area | Ingegneria meccanica |
| Academic discipline | ING-IND/13 |
| Type of study-unit | Obbligatorio (Required) |
| Language of instruction | Italian |
| Contents | 1. MECHANICAL VIBRATIONS FUNDAMENTALS 2. MULTI DEGREE OF FREEDOM VIBRATIONS 3. ANALYSIS OF REAL CASES 4. NUMERICAL ANALYSIS OF VIBRATIONS |
| Reference texts | Fundamentals of Vibrations by Leonard Meirovitch (Jul 17, 2000) |
| Educational objectives | 1. Get the knowledge on the physics and mathematics for the study of vibrations. 2. Be able to find the numerical solution of fundamental problems of vibrations for multi degree of freedom systems. |
| Prerequisites | Rational Mechanics – Applied Computer Science |
| Teaching methods | Lectures and numerical exercises |
| Other information | Nothing |
| Learning verification modality | Numerical solution of a problem – Oral examination |
| Extended program | 1. MECHANICAL VIBRATIONS FUNDAMENTALS • Kinematics and dynamics of particles • Equation of motion • Force elements: spring and dumper 2. VIBRATION OF ONE DEGREE OF FREEDOM SYSTEMS • solution of undamped vibrations • study of damped vibrations (coulomb and viscous damping) • response to forced vibrations 3. MULTI DEGREE OF FREEDOM VIBRATIONS • undamped vibrations • damped vibrations • response to forced vibrations 4. ANALYSIS OF REAL CASE 5. NUMERICAL ANALYSIS OF VIBRATIONS |