Nevşehir Hacı Bektaş Veli University Course Catalogue
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| Year/Semester of Study | 2 / Fall Semester | ||||
| Level of Course | 1st Cycle Degree Programme | ||||
| Type of Course | Compulsory | ||||
| Department | ELECTRICAL AND ELECTRONICS ENGINEERING | ||||
| Pre-requisities and Co-requisites | None | ||||
| Mode of Delivery | Face to Face | ||||
| Teaching Period | 14 Weeks | ||||
| Name of Lecturer | ALİ KÜRŞAD GÖRÜR (kgorur@nevsehir.edu.tr) | ||||
| Name of Lecturer(s) | ALİ KÜRŞAD GÖRÜR, | ||||
| Language of Instruction | Turkish | ||||
| Work Placement(s) | None | ||||
| Objectives of the Course | |||||
| To provide the theoretical mathematical background that will provide the basic principles of Electrical Engineering and to make enable the students to learn how mathematical concepts are applied in various engineering problems. | |||||
| Learning Outcomes | PO | MME | |
| The students who succeeded in this course: | |||
| LO-1 | Learns complex numbers, complex functions and complex integral theorems |
PO-1 Mathematics, science and engineering information to gain the practical skills. PO-9 To adapt to innovation and emerging technologies, continuous self-renewal, and improve the ability of researchers. |
Examination |
| LO-2 | Be able to solve first order ordinary differential equations and fixed coefficient second order differential equations and can see their application in electrical engineering |
PO-1 Mathematics, science and engineering information to gain the practical skills. PO-4 Individual and/or in groups to gain the ability to work. |
Examination |
| LO-3 | Knows the definition properties of Laplace transform and Laplace transforms of various functions |
PO-1 Mathematics, science and engineering information to gain the practical skills. PO-11 The techniques required for engineering applications, methods and improve the ability to use modern tools. |
Examination |
| LO-4 | Knows partial differential equations and their applications |
PO-1 Mathematics, science and engineering information to gain the practical skills. PO-4 Individual and/or in groups to gain the ability to work. |
Examination |
| PO: Programme Outcomes MME:Method of measurement & Evaluation |
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| Course Contents | ||
| Complex Numbers,Complex Functions,Complex Integrals,Residual Theory,Conformal Mapping,Fourier Series,Fourier Transformation, First order ordinary differential equations and applications,Applications of second order differential equations with constant coefficients,High-order linear differential equations and their applications,Solution of linear differential equations in terms of power series,Laplace transformation and its properties,Inverse Laplace transformation and some applications,Partial differential equations and their applications. | ||
| Weekly Course Content | ||
| Week | Subject | Learning Activities and Teaching Methods |
| 1 | Complex Numbers. | Lecture, question and answer, discussion |
| 2 | Complex Functions. | Lecture, question and answer, discussion |
| 3 | Complex Integrals. | Lecture, question and answer, discussion |
| 4 | Residual Theory. | Lecture, question and answer, discussion |
| 5 | Residual Theory Applications | Lecture, question and answer, discussion |
| 6 | Integral Calculations Using Residual Method | Lecture, question and answer, discussion |
| 7 | Conformal Mapping. | Lecture, question and answer, discussion |
| 8 | mid-term exam | |
| 9 | First order ordinary differential equations and applications.. | Lecture, question and answer, discussion |
| 10 | Applications of second order differential equations with constant coefficients. | Lecture, question and answer, discussion |
| 11 | High-order linear differential equations and their applications. | Lecture, question and answer, discussion |
| 12 | Laplace transformation and its properties. Fourier Series and Fourier Transformation. | Lecture, question and answer, discussion |
| 13 | Laplace transformation and its properties. Fourier Series and Fourier Transformation. | Lecture, question and answer, discussion |
| 14 | Inverse Laplace transformation and some applications. | Lecture, question and answer, discussion |
| 15 | Linear Differential Equation Systems | Lecture, question and answer, discussion |
| 16 | final exam | |
| Recommend Course Book / Supplementary Book/Reading | ||
| 1 | Fen ve Mühendislik Bilimlerinde Matematik Yöntemler, Selçuk Ş. BAYIN, ODTU Yayını, 2008. | |
| 2 | Mathematics for Electrical Engineering and Computing, Mary ATTENBOROUGH, Newnes, 2003, Understanding Engineering Mathematics, Bill COX, Newnes, 2001. | |
| Required Course instruments and materials | ||
| Course book, laptop computer | ||
| Assessment Methods | |||
| Type of Assessment | Week | Hours | Weight(%) |
| mid-term exam | 8 | 2 | 40 |
| Other assessment methods | |||
| 1.Oral Examination | |||
| 2.Quiz | |||
| 3.Laboratory exam | |||
| 4.Presentation | |||
| 5.Report | |||
| 6.Workshop | |||
| 7.Performance Project | |||
| 8.Term Paper | |||
| 9.Project | |||
| final exam | 16 | 2 | 60 |
| Student Work Load | |||
| Type of Work | Weekly Hours | Number of Weeks | Work Load |
| Weekly Course Hours (Theoretical+Practice) | 4 | 14 | 56 |
| Outside Class | |||
| a) Reading | 2 | 11 | 22 |
| b) Search in internet/Library | 2 | 10 | 20 |
| c) Performance Project | 0 | ||
| d) Prepare a workshop/Presentation/Report | 0 | ||
| e) Term paper/Project | 1 | 8 | 8 |
| Oral Examination | 0 | ||
| Quiz | 0 | ||
| Laboratory exam | 0 | ||
| Own study for mid-term exam | 5 | 1 | 5 |
| mid-term exam | 2 | 1 | 2 |
| Own study for final exam | 5 | 1 | 5 |
| final exam | 2 | 1 | 2 |
| 0 | |||
| 0 | |||
| Total work load; | 120 | ||