| Title | ΑΡΙΘΜΗΤΙΚΕΣ ΜΕΘΟΔΟΙ ΣΕ ΤΑΛΑΝΤΩΣΕΙΣ ΜΗΧΑΝΟΛΟΓΙΚΩΝ ΣΥΣΤΗΜΑΤΩΝ / NUMERICAL METHODS IN VIBRATION |
| Code | 360 |
| Faculty | Engineering |
| School | Mechanical Engineering |
| Cycle / Level | 1st / Undergraduate |
| Teaching Period | Winter |
| Coordinator | Dimitrios Giagkopoulos |
| Common | Yes |
| Status | Active |
| Course ID | 20000452 |
Programme of Study: UPS of School of Mechanical Engineering
Registered students: 28
| Orientation | Attendance Type | Semester | Year | ECTS |
|---|---|---|---|---|
| Energy | Elective Course belonging to the selected specialization (Elective Specialization Course) | 9 | 5 | 5 |
| Design and Structures | Compulsory Course belonging to the selected specialization (Compulsory Specialization Course) | 9 | 5 | 5 |
| Academic Year | 2017 – 2018 |
| Class Period | Winter |
| Faculty Instructors |
|
| Weekly Hours | 5 |
| Class ID | 600105224
|
Class Schedule
| Building | Πολυτεχνείο (πτέρυγα Β) |
| Floor | Όροφος 1 |
| Hall | 553-554 (90) |
| Calendar | Δευτέρα 14:00 έως 17:00 |
| Building | Πολυτεχνείο (πτέρυγα Β) |
| Floor | Όροφος 1 |
| Hall | 557-558 (85) |
| Calendar | Τρίτη 15:00 έως 17:00 |
Course Type 2016-2020
- Background
- Scientific Area
Course Type 2011-2015
Specific Foundation / Core
Mode of Delivery
- Face to face
Digital Course Content
- e-Study Guide https://qa.auth.gr/en/class/1/600105224
- eLearning:
Language of Instruction
- Greek (Instruction, Examination)
Prerequisites
Required Courses
- 116 DYNAMICS
- 124 MECHANICAL VIBRATION AND MACHINE DYNAMICS
- 214 STRUCTURAL DYNAMICS
General Competences
- Apply knowledge in practice
- Retrieve, analyse and synthesise data and information, with the use of necessary technologies
- Adapt to new situations
- Make decisions
- Work autonomously
- Work in teams
- Work in an international context
- Work in an interdisciplinary team
- Advance free, creative and causative thinking
Course Content (Syllabus)
Analytical Dynamics (generalized coordinates, motion constraints, principle of virtual work, d’Alembert’s principle, Lagrange’s equations, Hamilton’s principle, Hamilton’s canonical equations). Numerical solution of kinematical equations and equations of motion of mechanical systems and structures. Systems of algebraic equations, eigenproblems and systems of differential equations. Direct determination of constant and periodic steady-state motions. Applications from the area of rigid body dynamics and machine dynamics (mass balancing of reciprocating engines, power flow smoothing – flywheels, rotordynamics).
Educational Material Types
- Notes
- Book
Use of Information and Communication Technologies
Use of ICT
- Use of ICT in Course Teaching
Course Organization
| Activities | Workload | ECTS | Individual | Teamwork | Erasmus |
|---|---|---|---|---|---|
| Lectures | 48 | 1.6 | ✓ | ||
| Reading Assigment | 90 | 3 | ✓ | ||
| Other / Others | 12 | 0.4 | ✓ | ||
| Total | 150 | 5 |
Student Assessment
Student Assessment methods
- Written Assignment (Formative)
- Oral Exams (Formative)
Bibliography
Course Bibliography (Eudoxus)
Σ. Νατσιάβας, “Ταλαντώσεις Δυναμικών Συστημάτων με μη Γραμμικά Χαρακτηριστικά,” Εκδόσεις Ζήτη, Θεσσαλονίκη, 2000.
Σ. Νατσιάβας, “Εφαρμοσμένη Δυναμική,” Εκδόσεις Ζήτη, Θεσσαλονίκη, 1999.
Additional bibliography for study
Bauchau, O.A., 2011. Flexible Multibody Dynamics. Springer Science+Business Media B.V., London.
Geradin, M., Cardona, A., 2001. Flexible Multibody Dynamics. John Wiley & Sons, New York.
Greenwood, D.T., 1988. Principles of Dynamics. Prentice-Hall Inc., Englewood Cliffs, New Jersey.
Nayfeh, A.H., Balachandran, B., 1995. Applied Nonlinear Dynamics. Wiley-Interscience, New York.
Shabana, A.A., 2005. Dynamics of Multibody Systems, third ed. Cambridge University Press, New York.
Last Update
13-10-2018