Information Package / Course Catalogue - Adnan Menderes University

General Information Unit Staff Academic Information Programme Outcomes Course Structure Diagram Contact Information

Person Responsible for Information Package

Advanced Dynamics

Course Code	: MME533
Course Type	: Area Elective
Couse Group	: Second Cycle (Master's Degree)
Education Language	: English
Work Placement	: N/A

Theory	: 3
Prt.	: 0
Credit	: 3
Lab	: 0
ECTS	: 8

Objectives of the Course

To give the necessary mechanical principles and concepts for the dynamic analysis of finite degree of freedom systems and to teach to obtain equations of motion governing of mechanical systems

Course Content

Mechanical principles of Mechanical Systems Dynamics. Lagrange Equations. Hamilton Principle. Hamilton Canonical Equations.

Name of Lecturer(s)

Learning Outcomes

1.	Learning the basic concepts of mechanical principles
2.	To be able to obtain equations of motion of finite degree of freedom systems
3.	Perform dynamic analysis for finite degree of freedom systems
4.	To be able to calculate bond forces in mechanical systems
5.	To gain skills on nodeling and dynamic analysis for real systems

Recommended or Required Reading

1.	L.Meirovitch : “Methods of Analytical Dynamics”, New-York, McGraw-Hill, 1970.
2.	D.T.Greenwood : “Principles of Dynamics”, Sec.Ed., New Jersey, Prentice-Hall, 1988.
3.	G.R. Fowles / G.L.Cassiday : “ Analytical Mechanics”, 6th Ed. Fort Worth ,Saunders College Publishing,1999.
4.	M. Gürgöze, “Analitik Mekaniğe Giriş”, İTÜ Vakfı Yayınları, 2019

Weekly Detailed Course Contents

Week 1 - Theoretical

Mechanical Principles: Genell. Coordination, Degree of Freedom, Bonds, Forces, Systems

Week 2 - Theoretical

Mechanical Principles: Principle of Virtual Works, D’Alembert Principle,

Week 3 - Theoretical

Mechanical Principles: Lagrange's Principle

Week 4 - Theoretical

Lagrange Equations: Deriving, Potential Function, Conservative Systems

Week 5 - Theoretical

Lagrange Equations: Examples, Bond Forces

Week 6 - Theoretical

Problem Solutions

Week 7 - Theoretical

Problem Solutions

Week 8 - Intermediate Exam

Hamilton Principle: Principles of Variation Calculation, Midterm

Week 9 - Theoretical

Hamilton Principle: Principles of Variation Calculation

Week 10 - Theoretical

Principles of Variation Calculation

Week 11 - Theoretical

Hamilton Principle: Deriving Hamilton Principle from Lagrange Principle, Deriving Lagrange Equations from Hamilton Principle

Week 12 - Theoretical

Hamilton Principle: Application examples

Week 13 - Theoretical

Ham. Canonical Equations

Week 14 - Theoretical

Problem solutions

Week 15 - Final Exam

Final Exam

Week 16 - Final Exam

Final Exam

Assessment Methods and Criteria

Type of Assessment	Count	Percent
Midterm Examination	1	%40
Final Examination	1	%60

Workload Calculation

Activities	Count	Preparation	Time	Total Work Load (hours)
Lecture - Theory	14	6	3	126
Assignment	7	3	1	28
Midterm Examination	1	20	3	23
Final Examination	1	20	3	23
TOTAL WORKLOAD (hours)				200

Contribution of Learning Outcomes to Programme Outcomes

	PÇ-1	PÇ-2	PÇ-3	PÇ-4	PÇ-5	PÇ-6	PÇ-7	PÇ-8	PÇ-9	PÇ-10	PÇ-11	PÇ-12
OÇ-1	5	4	5	3	5	4	3	5	3	4	4	5
OÇ-2	3	4	4	3	5	4	5	3	4	5	5	3
OÇ-3	5	4	5	3	4	3	5	4	3	4	5	5
OÇ-4	4	4	5	3	5	4	3	5	5	3	5	5
OÇ-5	5	4	3	5	3	4	3	4	5	5	4	4

Person Responsible for Information Package