Course Information

Course Information
Course Title Code Language Type Semester L+U Hour Credits ECTS
Numerical Analysis CE209 Turkish Compulsory 3. Semester 3 + 0 3.0 4.0
Prerequisite Courses
Course Level Undergraduate
Mode of delivery Lecture, Practise Applications on computer programs, question-answer
Course Coordinator Dr. Öğr. Üyesi Tuba KARAGÜL YILDIZ, Dr. Öğr. Üyesi Sümeyye BAYRAKDAR
Instructor(s) Prof. Dr. Muhammed Enes BAYRAKDAR (Güz)
Goals Teaching the numerical solution methods and algorithms of the Engineering problems
Course Content Errors, root finding methods, interpolation, numerical derivative, integration and differential equation solution
Learning Outcomes
# Öğrenme Kazanımı
1 Detecting approximate solutions, detecting error concept, recognizing error types and detecting relationships between computer arithmetic and error.
2 Recognizing general and matrix forms of systems of equations, understanding and applying determinant, minor, cofactor concepts, elementary matrix operations.
3 Gain the ability to recognize and apply the numerical solution methods of linear equation systems.
4 Gain the ability to recognize and apply the solution methods of nonlinear systems of equations.
5 Gain the ability to understand the concept and methods of interpolation and apply it to different problems.
6 Gain the ability to recognize and apply curve fitting methods.
7 To gain the ability to understand and apply numerical derivative and integral solution methods.
8 Gaining the ability to understand and apply numerical solution methods of differential equations.
9 Gain the ability to develop algorithms for all approaches and to design and implement in MATLAB environment.
Lesson Plan (Weekly Topics)
Week Topics/Applications Method
1. Week Introduction to numerical analysis, numerical methods and the errors
1. Week Introduction to numerical analysis, numerical methods and the errors Interview, Presentation (Preparation), Practice
2. Week Establishing an algorithm and introducing the algorithm sub-units. Interview, Presentation (Preparation), Practice
2. Week Establishing an algorithm and introducing the algorithm sub-units.
3. Week Matrices and matrix operations
3. Week Matrices and matrix operations Interview, Presentation (Preparation), Practice
4. Week The solution methods of linear equation systems Interview, Presentation (Preparation), Practice
4. Week The solution methods of linear equation systems-1
5. Week The solution methods of linear equation systems-2
5. Week The solution methods of linear equation systems Interview, Presentation (Preparation), Practice
6. Week The solution methods of non-linear equation systems Interview, Presentation (Preparation), Practice
6. Week The solution methods of non-linear equation systems-1
7. Week The solution methods of non-linear equation systems-2
7. Week The solution methods of non-linear equation systems (continued) Interview, Presentation (Preparation), Practice
8. Week Midterm exam Practice
8. Week Interpolation
9. Week Curve fitting
9. Week Curve fitting, interpolation and extrapolation methods Interview, Presentation (Preparation), Practice
10. Week Curve fitting, interpolation and extrapolation methods (continued) Interview, Presentation (Preparation), Practice
10. Week Curve fitting, interpolation and extrapolation methods
11. Week Numerical differentiation methods
11. Week Numerical differentiation methods Interview, Presentation (Preparation), Practice
12. Week Numerical integration methods Interview, Presentation (Preparation), Practice
12. Week Numerical integration methods
13. Week Solution methods of differential equations-1
13. Week Solution methods of differential equations Interview, Presentation (Preparation), Practice
14. Week Solution methods of differential equations(continued) Interview, Presentation (Preparation), Practice
14. Week Solution methods of differential equations-2
*Midterm and final exam dates are not specified in the 14-week course operation plan. Midterm and final exam dates are held on the dates specified in the academic calendar with the decision of the University Senate.
The Matrix for Course & Program Learning Outcomes
No Program Requirements Level of Contribution
1 2 3 4 5
1 Adequate knowledge of mathematics, science and related engineering disciplines; Ability to use theoretical and applied knowledge in these fields in complex engineering problems
Relations with Education Attainment Program Course Competencies
Program Requirements DK1 DK2 DK3 DK4 DK5 DK6 DK7 DK8 DK9
PY1 4 4 4 3 5 4 4 4 3
Recommended Sources
Ders Kitabı veya Notu Ders Kitabı veya Ders Notu bulunmamaktadır.
Diğer Kaynaklar
Evaluation Method
Güz Dönemi
Responsible Personnel Grup Evaluation Method Percentage
Prof. Dr. Muhammed Enes BAYRAKDAR N.Ö Vize 40.00
Prof. Dr. Muhammed Enes BAYRAKDAR N.Ö Final 60.00
Toplam 100.00
ECTS credits and course workload
ECTS credits and course workload Quantity Duration (Hour) Total Workload (Hour)
Ders İçi
Class Hours 14 3 42
Ders Dışı
Practice 10 1 10
Sınavlar
Midterm 1 1 12 12
Final 1 24 24
Classroom Activities 14 1 14
Total Workload 102
*AKTS = (Total Workload) / 25,5 ECTS Credit of the Course 4.0