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| ELK2032 | Engineering Mathematics | 4+0+0 | ECTS:4 | | Year / Semester | Spring Semester | | Level of Course | First Cycle | | Status | Compulsory | | Department | DEPARTMENT of ELECTRICAL and ELECTRONICS ENGINEERING | | Prerequisites and co-requisites | None | | Mode of Delivery | Face to face | | Contact Hours | 14 weeks - 4 hours of lectures per week | | Lecturer | Prof. Dr. Kadir TÜRK | | Co-Lecturer | None | | Language of instruction | Turkish | | Professional practise ( internship ) | None | | | | The aim of the course: | | To obtain application methods of engineering mathematics to electrical engineering problems. |
| Learning Outcomes | CTPO | TOA | | Upon successful completion of the course, the students will be able to : | | | | LO - 1 : | Understand application of mathematics to engineering problems. | 1,5 | 1 | | LO - 2 : | Learn mathematical solution methods of engineering problems. | 1,5 | 1 | | LO - 3 : | Apply engineering mathematics to solution of electrical engineering problems. | 1,5 | 1 | | LO - 4 : | Describe engineering problem by mathematics. | 1,5 | 1 | | CTPO : Contribution to programme outcomes, TOA :Type of assessment (1: written exam, 2: Oral exam, 3: Homework assignment, 4: Laboratory exercise/exam, 5: Seminar / presentation, 6: Term paper), LO : Learning Outcome | | |
| Laplace transforms and applications to electrical engineering. Other transform methods. Complex functions theory. Cauchy theory. Conformal mappings. Vector analysis. |
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| Course Syllabus | | Week | Subject | Related Notes / Files | | Week 1 | Introduction, definition of engineering problems | | | Week 2 | Laplace transforms | | | Week 3 | Calculating Laplace transforms, inverse Laplace transforms | | | Week 4 | Laplace transforms in solving typical engineering problems | | | Week 5 | Complex analysis | | | Week 6 | Complex functions | | | Week 7 | Cauchy integral theorem | | | Week 8 | Conformal mapping | | | Week 9 | Mid-term exam | | | Week 10 | Conformal mappings | | | Week 11 | Some applications of complex analysis | | | Week 12 | Vector analysis, vector functions of one variable | | | Week 13 | vector fields, mid-term exam-2 | | | Week 14 | Gradient, divergence, curl, Green's theorem | | | Week 15 | Theorems of Gauss and Stokes, some applications | | | Week 16 | End-of-term exam | | | |
| 1 | O'Neil, Peter V. 1987; Advanced Engineering Mathematics, Wadsworth Publishing Company, California. | | | |
| 1 | James, G. 1993; Advanced Modern Engineering Mathematics, Addision-Wesley, Wokingham. | | | |
| Method of Assessment | | Type of assessment | Week No | Date | Duration (hours) | Weight (%) | | Mid-term exam | 9 | | 2 | 50 | | End-of-term exam | 16 | | 2 | 50 | | |
| Student Work Load and its Distribution | | Type of work | Duration (hours pw) | No of weeks / Number of activity | Hours in total per term | | Yüz yüze eğitim | 3 | 14 | 42 | | Sınıf dışı çalışma | 2 | 13 | 26 | | Arasınav için hazırlık | 2 | 8 | 16 | | Arasınav | 2 | 1 | 2 | | Dönem sonu sınavı için hazırlık | 2 | 6 | 12 | | Dönem sonu sınavı | 2 | 1 | 2 | | Total work load | | | 100 |
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