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Course Unit Title Course Unit Code Type of Course Unit Level of Course Unit Year of Study Semester ECTS Credits
Numerical Analysis MMT212 Elective Bachelor's degree 2 Spring 4

Name of Lecturer(s)

Prof. Dr. Vildan GÜLKAÇ
Prof. Dr. Zahir MURADOĞLU
Associate Prof. Dr. Mine Aylin BAYRAK
Associate Prof. Dr. Arzu COŞKUN
Associate Prof. Dr. Ersoy ERİŞİR
Associate Prof. Dr. Şeyda POLAT
Research Assistant Dr. İrem ÇAY

Learning Outcomes of the Course Unit

1) Listing the solution methods of linear equation series.
2) Evaluating the non-linear equation and solution methods of equation series.
3) Explaining the interpolation.
4) Defining the function fixing.
5) Solving the numerical derivative and entegral.
6) Listing the solution methods of ordinary and partial differential equations.

Program Competencies-Learning Outcomes Relation

  Program Competencies
1 2 3 4 5 6 7 8 9 10 11
Learning Outcomes
1 High Low No relation No relation No relation No relation No relation No relation No relation No relation No relation
2 High Low No relation No relation No relation No relation No relation No relation No relation No relation No relation
3 High Low No relation No relation No relation No relation No relation No relation No relation No relation No relation
4 High Low No relation No relation No relation No relation No relation No relation No relation No relation No relation
5 High Low No relation No relation No relation No relation No relation No relation No relation No relation No relation
6 High Low 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

Mathematics I, Mathematics II

Course Contents

Solution methods of linear equation series, non-linear equation and solution methods of equation series, interpolation, function fixing, numerical derivative and entegral, solution methods of ordinary and partial differential equations.

Weekly Schedule

1) Solution methods of linear equation series,
2) Solution methods of linear equation series,
3) non-linear equation and solution methods of equation series,
4) non-linear equation and solution methods of equation series,
5) Examples
6) interpolation
7) interpolation
8) Midterm
9) Examples
10) function fixing
11) numerical derivative and entegral,
12) numerical derivative and entegral,
13) Examples
14) solution methods of ordinary and partial differential equations
15) Examples
16) Final exam

Recommended or Required Reading

Planned Learning Activities and Teaching Methods

1) Lecture
2) Question-Answer
3) Discussion
4) Self Study
5) Problem Solving


Assessment Methods and Criteria

Contribution of Midterm Examination to Course Grade

30%

Contribution of Final Examination to Course Grade

70%

Total

100%

Language of Instruction

Turkish

Work Placement(s)

Not Required