Industrial Engineering
Bachelor	TR-NQF-HE: Level 6	QF-EHEA: First Cycle	EQF-LLL: Level 6

Ders Genel Tanıtım Bilgileri

Course Code:

FEC209

Ders İsmi:

Mühendislik Matematiği

Ders Yarıyılı:

Fall

Ders Kredileri:

Theoretical	Practical	Laboratory	ECTS
3	0	0	3

Language of instruction:

Turkish

Ders Koşulu:

Ders İş Deneyimini Gerektiriyor mu?:

Type of course:

Required

Course Level:

Bachelor

TR-NQF-HE:6. Master`s Degree

QF-EHEA:First Cycle

EQF-LLL:6. Master`s Degree

Mode of Delivery:

Face to face

Course Coordinator :

Asst. Prof. Dr. MELİSA RAHEBİ

Course Lecturer(s):

Asst. Prof. Dr. MELİSA RAHEBİ

Course Assistants:

Dersin Amaç ve İçeriği

Course Objectives:	The general aim of the course is to give students the basics of engineering mathematics. Students attending this course will learn vector analysis, gradient, divergence, and curl; analysis of divergence applications; complex analysis and complex integration; and the making of mathematical approaches.
Course Content:	Vector analysis, gradient, divergence, curl, Divergence, Stokes and Gauss divergence Theorems, triple integrals, Complex analysis and complex integration.

Learning Outcomes

The students who have succeeded in this course;

Learning Outcomes

1 - Knowledge
Theoretical - Conceptual
1) Analyzing gradient, divergence and rotation applications
2) Ability to calculate vector analysis operations
3) Analyzing approaches to complex analysis and complex integration
2 - Skills
Cognitive - Practical
1) Ability to calculate area and volume for triple integrals
2) Analyzing the Cauchy-Riemann theorem and integral
3 - Competences
Communication and Social Competence
Learning Competence
Field Specific Competence
Competence to Work Independently and Take Responsibility

Ders Akış Planı

Week	Subject	Related Preparation
1)	Vector Analysis 1	Course Introduction and Resources
2)	Vector Analysis 2	Topic review
3)	Vector Analysis 3	Topic review
4)	Vector Analysis 4	Topic review
5)	Gradient, Divergence and Rotational Operations 1	Topic review
6)	Gradient, Divergence and Rotational Operations 2	Topic review
7)	Gradient, Divergence and Rotational Operations 3	Topic review
8)	midterm exam
9)	Triple Integrals, Gauss Divergence Theorems 1	Topic review
10)	Triple Integrals Gauss Divergence Theorems 2	Topic review
11)	Complex Analysis 1	Topic review
12)	Complex Analysis 2	Topic review
13)	Complex Integral Calculation 1	Topic review
14)	Complex Integral Calculation 2	Topic review
15)	Final

Sources

Course Notes / Textbooks:
References:	1. Erwin Kreyszig, Advanced Engineering Mathematics, 10th Edition, Wiley, 2015. 2. F. B. Hildebrand, Advanced Calculus for Applications, 2nd Edition, Prentice-Hall, 1976

Ders - Program Öğrenme Kazanım İlişkisi

Ders Öğrenme Kazanımları	1	2	3	4	5
Program Outcomes

Ders - Öğrenme Kazanımı İlişkisi

No Effect	1 Lowest	2 Low	3 Average	4 High	5 Highest

Program Outcomes

Level of Contribution

Assessment & Grading

Semester Requirements	Number of Activities	Level of Contribution
Midterms	1	% 50
Final	1	% 50
total		% 100
PERCENTAGE OF SEMESTER WORK		% 50
PERCENTAGE OF FINAL WORK		% 50
total		% 100