|
|||||
Year/Semester of Study | 1 / Spring Semester | ||||
Level of Course | 2nd Cycle Degree Programme | ||||
Type of Course | Optional | ||||
Department | GEOPHYSICAL ENGINEERING (Master's Degree) | ||||
Pre-requisities and Co-requisites | None | ||||
Mode of Delivery | Face to Face | ||||
Teaching Period | 14 Weeks | ||||
Name of Lecturer | ÖZCAN ÇAKIR (ocakir@nevsehir.edu.tr) | ||||
Name of Lecturer(s) | |||||
Language of Instruction | Turkish | ||||
Work Placement(s) | None | ||||
Objectives of the Course | |||||
To give basic concepts related to differential equations graduate-level in acquired in graduate-level lessons of physics, mathematics, and vocational courses by reinforcing with applications of geophysical discipline to students. |
Learning Outcomes | PO | MME | |
The students who succeeded in this course: | |||
LO-1 | Be able to create a mathematical model belonging to variety problems. |
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. |
Examination |
LO-2 | Be able to interprate the solution within the concept of the phenomenon being modelled. |
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-3 | Be able to obtain solution for models studied within the scope of the course. |
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 |
Course Contents | ||
Simple differential equations. Series solutions. Legendre's And Bessel's Equations. Sturm-Louiville Equation. Laplace Transform mid-term exam. Fourier Series And Integrals. Fourier Series And Integrals, Heat, Wave And Laplace's Equations.Green's Function. Numerical And Approximate Methods | ||
Weekly Course Content | ||
Week | Subject | Learning Activities and Teaching Methods |
1 | Simple differential equations | Problem solving method |
2 | Series solutions | Problem solving method |
3 | Legendre's and Bessel's equations | Problem solving method |
4 | Legendre's and Bessel's equations | Problem solving method |
5 | Sturm-Louiville equation | Problem solving method |
6 | Sturm-Louiville equation | Problem solving method |
7 | Laplace transform | Problem solving method |
8 | mid-term exam | |
9 | Fourier series and integrals | Problem solving method |
10 | Fourier series and integrals | Problem solving method |
11 | Fourier series and integrals, heat, wave and Laplace's equations | Problem solving method |
12 | Fourier series and integrals, heat, wave and Laplace's equations | Problem solving method |
13 | Green's function | Problem solving method |
14 | Green's function | Problem solving method |
15 | Numerical and approximate methods | Problem solving method |
16 | final exam | |
Recommend Course Book / Supplementary Book/Reading | ||
1 | Farlow, S. J., Partial Differential Equations for Scientists and Engineers, New York, N. Y. John Wiley&Sons, 1982. | |
2 | Kreyszig, E., Advanced Engineering Mathematics, New York, N.Y. John Wiley & Sons, 1993. | |
3 | Powers, D. L., Boundary Value Problems, San Diego, C. A. Harcourt Brace Jovanovich, 1987. | |
4 | Snieder, R., A Guided Tour of Mathematical Physics, Samizdat Press, http://samizdat.mines.edu, 1998. | |
5 | Lay, T. And T.C. Wallace, Modern Global seismology, San Diego, C. A. Academic Press. 1995 | |
6 | Sleep, N. H. And K. Fujita, Principles of Geophysics, Malden, M. A. Blackwell Science, 1997. | |
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) | 3 | 14 | 42 |
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 | 10 | 7 | 70 |
mid-term exam | 1 | 1 | 1 |
Own study for final exam | 10 | 7 | 70 |
final exam | 1 | 1 | 1 |
0 | |||
0 | |||
Total work load; | 184 |