Nevşehir Hacı Bektaş Veli University Course Catalogue
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| Year/Semester of Study | 1 / Spring Semester | ||||
| Level of Course | 1st Cycle Degree Programme | ||||
| Type of Course | Compulsory | ||||
| Department | GEOPHYSICAL ENGINEERING | ||||
| Pre-requisities and Co-requisites | None | ||||
| Mode of Delivery | Face to Face | ||||
| Teaching Period | 14 Weeks | ||||
| Name of Lecturer | NART COŞKUN (nartc@nevsehir.edu.tr) | ||||
| Name of Lecturer(s) | |||||
| Language of Instruction | Turkish | ||||
| Work Placement(s) | None | ||||
| Objectives of the Course | |||||
| To introduce vector and matrix concepts and identify the characteristics of process in these concepts then theories in this field to associate professional courses. | |||||
| Learning Outcomes | PO | MME | |
| The students who succeeded in this course: | |||
| LO-1 | Be able to solve problem in vector fields. |
PO-1 An ability to apply knowledge of basic engineering sciences and earth sciences for the solution of geophysical engineering problems. PO-2 An ability to identify, formulate, and solve geophysical engineering problems and knowledge of contemporary issues. PO-4 An ability to use the techniques, skills, and modern engineering tools necessary for engineering practice. |
Examination |
| LO-2 | Be able to adapt algebraic operations on functions to matrices. |
PO-1 An ability to apply knowledge of basic engineering sciences and earth sciences for the solution of geophysical engineering problems. PO-2 An ability to identify, formulate, and solve geophysical engineering problems and knowledge of contemporary issues. PO-4 An ability to use the techniques, skills, and modern engineering tools necessary for engineering practice. PO-6 An ability to interpret the processed data by using multidisciplinary approach. |
Examination |
| LO-3 | Be able to define vector spaces with matrices. |
PO-1 An ability to apply knowledge of basic engineering sciences and earth sciences for the solution of geophysical engineering problems. PO-2 An ability to identify, formulate, and solve geophysical engineering problems and knowledge of contemporary issues. PO-6 An ability to interpret the processed data by using multidisciplinary approach. |
Examination |
| PO: Programme Outcomes MME:Method of measurement & Evaluation |
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| Course Contents | ||
| Vector spaces, definations, vector in the addition, substraction and multiplication, linear functions, various coordinat devices, moment of a strength, gradient, divergence and rotational of a vector, integral. Theory of Stokes and Diverjans, Green Functions. Vector spaces. The concept of matrix, matrix types. Multiplication and addition in the matrix and aplications. Determinant of matrix, matrix inverse, singularity and recovery from singularity. | ||
| Weekly Course Content | ||
| Week | Subject | Learning Activities and Teaching Methods |
| 1 | Vector spaces, definations | Problem solving method |
| 2 | Addition in the vector substraction and multiplication | Problem solving method |
| 3 | Linear functions | Problem solving method |
| 4 | Various coordinat devices | Problem solving method |
| 5 | Moment of a strength | Problem solving method |
| 6 | Gradient, divergence and rotational of a vector | Problem solving method |
| 7 | Integral | Problem solving method |
| 8 | mid-term exam | |
| 9 | Theory of stokes and diverjans | Problem solving method |
| 10 | Green functions | Problem solving method |
| 11 | Yöney uzayları | Problem solving method |
| 12 | Multiplication and Addition in the Matrix and applications | Problem solving method |
| 13 | Determinant of matrix | Problem solving method |
| 14 | Dizeyin determinantı | Problem solving method |
| 15 | Matrix inverse, singularity and recovery from singularity | Problem solving method |
| 16 | final exam | |
| Recommend Course Book / Supplementary Book/Reading | ||
| 1 | Phillips, H. B. 1964, Vektörel Analiz, Ankara Üniversitesi Fen Fakültesi Yayınları. | |
| 2 | Bronson, R., 1999. Matris işlemleri, Nobel Yay. | |
| 3 | MacDuffee, C. C 1953, Vectors and matrices, Mathematical Assocation of America. | |
| 4 | Noble, B., 1977. Applied linear algebra, Prentice-Hall | |
| 5 | Lanczos, C., 1961, Linear differential operators, D. Van Nostrand Co., London. 562 pages. | |
| 6 | Lawson, C. L. and Hanson, R. J., 1974, Solving least squares problems, Prentice-Hall, Inc., New Jersey, 340 pp. | |
| 7 | Potter, M. C. 1978, Mathematical methods in the physical sciences. Prentice-Hall. 466 pages | |
| 8 | Seymur Lipschutz, Lineer Cebir, Schaum's outlines, 2. Baskıdan Çeviri, 1991. | |
| Required Course instruments and materials | ||
| None | ||
| Assessment Methods | |||
| Type of Assessment | Week | Hours | Weight(%) |
| mid-term exam | 8 | 1 | 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 | 1 | 60 |
| Student Work Load | |||
| Type of Work | Weekly Hours | Number of Weeks | Work Load |
| Weekly Course Hours (Theoretical+Practice) | 2 | 14 | 28 |
| Outside Class | |||
| a) Reading | 0 | ||
| b) Search in internet/Library | 0 | ||
| c) Performance Project | 0 | ||
| d) Prepare a workshop/Presentation/Report | 0 | ||
| e) Term paper/Project | 0 | ||
| Oral Examination | 0 | ||
| Quiz | 0 | ||
| Laboratory exam | 0 | ||
| Own study for mid-term exam | 6 | 7 | 42 |
| mid-term exam | 1 | 1 | 1 |
| Own study for final exam | 7 | 7 | 49 |
| final exam | 1 | 1 | 1 |
| 0 | |||
| 0 | |||
| Total work load; | 121 | ||