COURSE SYLLABUS

ELASTICITY THEORY

1	Course Title:	ELASTICITY THEORY
2	Course Code:	INS5011
3	Type of Course:	Optional
4	Level of Course:	Second Cycle
5	Year of Study:	1
6	Semester:	1
7	ECTS Credits Allocated:	6
8	Theoretical (hour/week):	3
9	Practice (hour/week) :	0
10	Laboratory (hour/week) :	0
11	Prerequisites:	None
12	Recommended optional programme components:	None
13	Language:	Turkish
14	Mode of Delivery:	Face to face
15	Course Coordinator:	Prof. Dr. BABÜR DELİKTAŞ
16	Course Lecturers:
17	Contactinformation of the Course Coordinator:	bdeliktas@uludag.edu.tr 224 2900744 Uludağ Univ. Müh.Mim Fak. İnşaat Müh. Böl. Görükle, Bursa
18	Website:	http://insaat.uludag.edu.tr
19	Objective of the Course:	To provide theoretical framework for determination of the stress, strain, and displacement distribution in an elastic solid under the influence of external forces. Following the usual assumptions of linear, small-deformation theory, to establish the formulation for a mathematical model that allows solutions to elasticity problems that have applications in many engineering and scientific fields.
20	Contribution of the Course to Professional Development

Learning Outcomes:

1	Be able to extend skills of scientific problem solving in engineering mechanics problems related to field of interest;
2	Be able to describe the general features of elastic systems. ;
3	Be able to overview of elastic analysis methods and able to doanalytical solutions to typical structural problems. ;
4	Be able to derive approximation formulas using more advanced methods;
5	Be able to check the sufficiency of the strength, stiffness and stability of structural and machine elements;
6	Be able to solve elasticity problems faced in the field of interest by using the equations of elasticity theory and able to interpret the results in a way to develop new strategies;

22	Course Content:

Week	Theoretical	Practical
1	Introduction
2	Mathematical Preliminaries Vectors, Indicial Notations, Coordinate Transfromation, Cartesian Tensors
3	Analysis of Strains Deformation, Displacement Transformation, Components of Strain
4	Analysis of Strains principal Strains, Equation of Compatibility
5	Analysis of Stresses Stress Tensor, Equation of Equilibrium,
6	Analysis of Stresses Principal Stresses, Special State of Stress
7	Constitutive Equation Stress-Strain Relations, Elastic Constants, I
8	Constitutive Equation Isotropic Media, Strain Energy
9	Problem classification Field Equations, Definition of Fundamental Problems
10	Basic Theorems Uniqueness Theorem, Reciprocal Theorem, Minimum Energy
11	Torsion Torsion of a Shaft, Torsion of Rectangular Cross Section
12	Flexure Flexure of Rectangular, Cylindrical Beams
13	Two Dimensional Problems Plane Strain, Generalized Plane Stress, Airy’sStress Function,
14	Two Dimensional Problems Boundary Value Problem in Plane Elasticity

23	Textbooks, References and/or Other Materials:	1.Theory of Elasticity, S. P. Timoshenko and J. N. Goodier, 3rd Edition, McGraw Hill Book Company, 1970, 1987. 2. Elasticity in Engineering Mechanics, 2nd Edition, A. P. Boresi and K. P. Chong, John Wiley & Sons, 2000. 3. Advanced Strength and Applied Elasticity, A. C. Ugural and S. K. Fenster, 2nd Edition, Elsevier Science Publishing Co., Inc., 1987. 4Elasticity: Theory, Applications and Numerics, by M.H. Sadd, Elsevier Butterworth-Heinemann, 2005.
24	Assesment

TERM LEARNING ACTIVITIES	NUMBER	PERCENT
Midterm Exam	1	25
Quiz	0	0
Homeworks, Performances	10	25
Final Exam	1	50
Total	12	100
Contribution of Term (Year) Learning Activities to Success Grade		50
Contribution of Final Exam to Success Grade		50
Total		100
Measurement and Evaluation Techniques Used in the Course
Information

ECTS / WORK LOAD TABLE

CONTRIBUTION OF LEARNING OUTCOMES TO PROGRAMME QUALIFICATIONS

LO: Learning Objectives

PQ: Program Qualifications

Contribution Level:

1 Very Low

2 Low

3 Medium

4 High

5 Very High