| Course Unit Title | Course Unit Code | Type of Course Unit | Level of Course Unit | Year of Study | Semester | ECTS Credits |
|---|---|---|---|---|---|---|
| Numerical Analysis III | INS314 | Elective | Bachelor's degree | 3 | Spring | 4 |
Name of Lecturer(s)
Prof. Dr. Safa Bozkurt COŞKUN
Assistant Prof. Dr. Serkan ENGİN
Learning Outcomes of the Course Unit
1) Classify partial differential equations
2) Analyze problems represented by Laplace and Poisson's equations
3) Apply iterative solution techniques
4) Analyze problems defined in irregular regions
5) Analyze parabolic partial differential equations using explicit and implicit methods
6) Analyze engineering problems defined by hyperbolic differential equations
Program Competencies-Learning Outcomes Relation
| Program Competencies | ||||||||||||
| 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | ||
| Learning Outcomes | ||||||||||||
| 1 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
| 2 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
| 3 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
| 4 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
| 5 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
| 6 | High | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | No relation | |
Mode of Delivery
Face to Face
Prerequisites and Co-Requisites
None
Recommended Optional Programme Components
Not Required
Course Contents
This course covers partial differential equations and their classifications, representation of difference equation, Laplace equation, Poisson's equation, derivative boundary conditions, irregular regions, Laplace equation in three-dimension, Matrix patterns, sparseness, ADI method, parabolic partial differential equations, explicit methods, Crank-Nicholson method, generalized theta method, derivative boundary conditions, parabolic equations in two- and three-dimensions, hyperbolic differential equations, wave equation, method of characteristics, wave equation in two-dimensions.
Recommended or Required Reading
Planned Learning Activities and Teaching Methods
Assessment Methods and Criteria
Language of Instruction
Turkish
Work Placement(s)
Not Required