Course
Code: : 5103113 Course
Name
: The theory
of Elasticity Instructor
: Assos. Dr. Murat KISA Theoretical / Practical / Credit : 3 / 0 / 3
|
HARRAN UNÝVERSITY ENGINEERING FACULTY
MECHANICAL ENGI0NEERING DEPARTMENT
Course Name |
Code |
Semester |
T+U |
Credit |
AKTS |
|
|
The theory of Elasticity |
5103113 |
Fall |
3+0 |
3 |
5 |
|
|
Prerequisite Courses |
None |
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Language of Course |
Turkish |
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Course class |
Elective |
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Coordinator of Course |
Assos. Dr. Murat KISA |
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Instructor |
Assos. Dr. Murat KISA |
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Course Assistant |
- |
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Objective of course |
By
understanding the basic concepts of elasticity of elasticity methods to solve
problems encountered in practice as effective and accurate. |
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Course Learning Output |
•
In this course, stress analysis, strain-displacement, stress-strain
relations, the formulation of elasticity problems, the two-dimensional
problems, torsion of cylindrical bars, energy methods, Cartesian tensor
notation, the equations of elasticity and the representation in the vector,
orthogonal curvilinear coordinates , is expected to
know the concepts of displacement functions and stress functions. •
Learned techniques to the problems of elasticity are expected to
implementation successfully. • understanding of issues in the course of the next survey
is expected to develop its ability. •
After completing this course successfully, students will encounter a better
understanding of basic engineering problems, mathematical models have the
ability to create and solve an appropriate method. |
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Course Contents |
Analysis
of stress, strain and displacement, Stress-Strain Connections, Formulation of
Elasticity Problems, Two-dimensional problems, torsion of cylindrical bars,
energy methods, Cartesian tensor notation, stress tensor, strain-displacement
and elasticity field equations, the vector of Elasticity and representation,
orthogonal curvilinear coordinates, the displacement functions and stress
functions |
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Weeks |
Plan
of Course at Semester |
1 |
Introduction to the theory of elasticity. |
2 |
Cartesian tensor notation, stress tensor, vector and the representation of Elasticity, orthogonal curvilinear coordinates. |
3 |
Strain-displacement and field equations of elasticity. |
4 |
Strain and displacement, Stress-Strain Connections. |
5 |
The displacement functions and stress functions. |
6 |
Formulation of Problems of Elasticity. |
7 |
Stress |
8 |
Midterm exam |
9 |
Two-Dimensional Problems |
10 |
Two-Dimensional Problems Continue. |
11 |
Two-Dimensional Problems Continue. |
12 |
Torsion of cylindrical bars |
13 |
Energy methods |
14 |
Energy methods continue |
General Sufficiency |
Knowing
the basic concepts of the theory of elasticity, stress analysis,
strain-displacement, stress-strain relations, the
formulation of problems of elasticity, energy methods, displacement functions
and stress functions to be informed about. |
References |
1. Elastisite Teorisi, Ýlhan Kayan, Erdođan Ţuhubi, Arý Kitabevi, Ýstanbul, 1969. 2. Theory of Elasticity, S. Timoshenko, J.N. Goodier, McGraw-Hill Education (September 30, 1970), ISBN: 0070858055 3. Elasticity : Theory, Applications, and Numerics, Martin H. Sadd, Academic Press (August 20, 2004), ISBN: 0126058113 4. Mathematical Theory of Elasticity by Richard B. Hetnarski, Jozef Ignaczak, Taylor & Francis Group (February 1, 2004), ISBN: 159169020X |
Form of Assessment |
Mid Exam and Task/Project Average of
Arithmetical: %40 Final:%60 Projects:- Homework:- |