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ISTANBUL GELİŞİM UNIVERSITY INFORMATION SYSTEM

APPLIED NUMERICAL METHODS COURSE IDENTIFICATION AND APPLICATION INFORMATION

Code Name of the Course Unit Semester In-Class Hours (T+P) Credit ECTS Credit
MKF530 APPLIED NUMERICAL METHODS 1 3 3 6

WEEKLY COURSE CONTENTS AND STUDY MATERIALS FOR PRELIMINARY & FURTHER STUDY
Week Preparatory Topics(Subjects) Method
1 Preparation of course materials Introduction, explanation of the course and goals. Classification of numerical methods. Lecture, suggestions and discussion.
2 Preparation of lecture plan, the problems and solution of the subject. Graphic method, finding the equation roots by iteration. Interaction and discussion
3 Preparation of the problems and solution Finding root equation by method of halving the interval, Newton-Raphson’s method Lecture and discussion by Socrates methods
4 Preparation for given lecture notes Determinants and Cramer's rule, Gaussian elimination Lecture and discussion
5 Preparation of lecture plan, the problems and solutions. Gauss-Seidel iteration and inverse matrix method. Suggestions and discussion.
6 Preparation of the problems and solution of the subject. the interpolating and Lagrange polynomial Interaction and discussion
7 Preparation of course materials Calculations of integral by the trapezoidal rule, Simpson’s 1/3 - 3/8 rule. Lecture and discussion by Socrates methods
8 - MID-TERM EXAM -
9 Preparation for given lecture notes Improper integral applications. Lecture and discussion
10 Preparation of the problems and solution of the subject. Differential equations by Runge-Kutta and Heun method. Lecture and discussion
11 Preparation of the problems and solution of the subject. Finite difference method, derivative boundary conditions,characteristic value problems. Lecture and discussion
12 Preparation for given lecture notes Multiple linear regression methods and technical applications. Lecture by Socrates methods
13 Preparation of the problems and solution of the subject. Partial differential equations and analysis. Interaction and discussion
14 Preparation of course materials Maclaurin and Taylor series and examples. Suggestions and discussion.
15 Review of the lectures Euler series and applications. Review of all lectures. Lecture and discussion
16 - FINAL EXAM -
17 - FINAL EXAM -