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Course Details
KTO KARATAY UNIVERSITY
Mühendislik ve Doğa Bilimleri Fakültesi
Programme of Industrial Engineering
Course Details
Course Code Course Name Year Period Semester T+A+L Credit ECTS
15271734 Quantitative Techniques in Industrial Engineering 2025 Autumn 7 3+0+0 0 5
Course Type Elective
Course Cycle Bachelor's (First Cycle) (TQF-HE: Level 6 / QF-EHEA: Level 1 / EQF-LLL: Level 6)
Course Language Turkish
Methods and Techniques -
Mode of Delivery Face to Face
Prerequisites -
Coordinator Prof. Murat DARÇIN
Instructor(s) Asst. Prof. Esra BOZ
Instructor Assistant(s) -
Course Instructor(s)
Name and Surname Room E-Mail Address Internal Meeting Hours
Asst. Prof. Esra BOZ A-306 [email protected] 7677
Course Content
The main topics to be covered in the course are: introduction to forecasting methods, simple and moving average forecasting methods, Box-Jenkins forecasting processes, static and dynamic economic forecasting methods, and industrial forecasting methods.
Objectives of the Course
In production planning and logistics management, it is important to eliminate the estimation of the future to some extent and to make plans and programs more realistic. The aim of this course is to provide students with knowledge about estimation methods.
Contribution of the Course to Field Teaching
Basic Vocational Courses
Specialization / Field Courses X
Support Courses
Transferable Skills Courses
Humanities, Communication and Management Skills Courses
Relationships between Course Learning Outcomes and Program Outcomes
Relationship Levels
Lowest Low Medium High Highest
1 2 3 4 5
# Program Learning Outcomes Level
P1 Knowledge of mathematics, natural sciences, fundamental engineering, computational sciences, and industrial engineering-specific subjects; the ability to apply this knowledge to solve complex industrial engineering problems. 5
P2 The ability to define, formulate, and analyze complex industrial engineering problems using fundamental science, mathematics, and engineering knowledge, while keeping in mind the relevant UN Sustainable Development Goals. 5
P3 The ability to design creative solutions to complex industrial engineering problems; the ability to design complex systems, processes, devices, or products to meet current and future requirements, while considering realistic constraints and conditions. 5
P6 Information about the impacts of engineering applications on society, health and safety, the economy, sustainability, and the environment within the framework of the UN Sustainable Development Goals; awareness of the legal consequences of engineering solutions. 5
Course Learning Outcomes
Upon the successful completion of this course, students will be able to:
No Learning Outcomes Outcome Relationship Measurement Method **
O1 Demonstrate knowledge of general terms related to quantitative techniques in industrial engineering. P.1.34 1
O2 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. P.1.35 1
O3 Demonstrate knowledge of decision problem-solving methods. P.1.36 1
O4 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. P.2.52 1
O5 Formulate mathematical models for real-life problems. P.2.53 1
O6 Demonstrate knowledge of decision problem-solving methods. P.2.54 1
O7 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. P.3.30 1
O8 Formulate mathematical models for real-life problems. P.3.31 1
O9 Formulate mathematical models for real-life problems. P.6.11 1
** Written Exam: 1, Oral Exam: 2, Homework: 3, Lab./Exam: 4, Seminar/Presentation: 5, Term Paper: 6, Application: 7
Weekly Detailed Course Contents
Week Topics
1 Introduction
2 Decision Theory
3 Linear programming applications
4 Linear programming applications
5 Linear programming applications
6 Linear programming applications
7 Network model formulations
8 Midterm
9 Convex and concave functions
10 Nonlinear programming
11 Nonlinear programming
12 Stochastic programming applications
13 Presentations
14 Presentations
15 Final Sınavına Hazırlık
Textbook or Material
Resources Akdi, Y., Zaman Serileri Analizi, Gazi Kitabevi, Ankara, 2010
Erdemir, C., Kadılar, C., 2003, Benzetim Tekniklerine Giriş, Hacettepe
Makridakis S., Wheelwright S, C., McGee V, E., ""Forecasting: Methods and Applications"", John Wiley, Third edition, 1998
Pecar, B., Davis, G., Lillystone, S., Business Forecasting for Management, Mcgraw Hill, 1994
Evaluation Method and Passing Criteria
In-Term Studies Quantity Percentage
Attendance - -
Laboratory - -
Practice - -
Field Study - -
Course Specific Internship (If Any) - -
Homework - -
Presentation - -
Projects - -
Seminar - -
Quiz - -
Listening - -
Midterms 1 40 (%)
Final Exam 1 60 (%)
Total 100 (%)
ECTS / Working Load Table
Quantity Duration Total Work Load
Course Week Number and Time 14 3 42
Out-of-Class Study Time (Pre-study, Library, Reinforcement) 14 3 42
Midterms 1 30 30
Quiz 0 0 0
Homework 0 0 0
Practice 0 0 0
Laboratory 0 0 0
Project 0 0 0
Workshop 0 0 0
Presentation/Seminar Preparation 0 0 0
Fieldwork 0 0 0
Final Exam 1 36 36
Other 0 0 0
Total Work Load: 150
Total Work Load / 30 5
Course ECTS Credits: 5
Course - Learning Outcomes Matrix
Relationship Levels
Lowest Low Medium High Highest
1 2 3 4 5
# Learning Outcomes P1 P2 P3 P6
O1 Demonstrate knowledge of general terms related to quantitative techniques in industrial engineering. 5 - - -
O2 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. 5 - - -
O3 Demonstrate knowledge of decision problem-solving methods. 5 - - -
O4 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. - 5 - -
O5 Formulate mathematical models for real-life problems. - 5 - -
O6 Demonstrate knowledge of decision problem-solving methods. - 5 - -
O7 Master linear programming, nonlinear programming, game theory, and dynamic programming and solve related problems. - - 5 -
O8 Formulate mathematical models for real-life problems. - - 5 -
O9 Formulate mathematical models for real-life problems. - - - 5