Course Name Code Semester T+U Hours Credit ECTS
Potential Theory In Geophysics JFM 440 8 3 + 0 3 5
 Precondition Courses Recommended Optional Courses Course Language Turkish Course Level Bachelor's Degree Course Type Optional Course Coordinator Dr.Öğr.Üyesi GÜNAY BEYHAN Course Lecturers Course Assistants Course Category Available Basic Education in the Field Course Objective It is aimed to teach how to obtain mathematical correlation which required for geophysical model studies using potential fields. Course Content Potential theory is investigate mathematical definition and features of vectoral and /or scalar fields generally. Furthermore, potential theory investigate physical features of this fields. Main investigation subjects ( gravity, electricity, electromagnetic, magnetic, navigation, heat, pressure and similar fields ) of geophysics can investigate using potantial theory.
# Course Learning Outcomes Teaching Methods Assessment Methods
1 Students, distinguish potential areas Lecture, Drilland Practice, Testing, Homework,
2 Students, distinguish vector analysis, vector derivative and vector differential Lecture, Drilland Practice, Testing, Homework,
3 Students distinguish nabla operator and vector operators Lecture, Question-Answer, Testing, Homework,
4 Students, distinguish and interpret mass potential, point potential and gauss-divergence theorem Lecture, Drilland Practice, Testing, Homework,
5 Students interpret the electric field in a homogeneous environment Lecture, Drilland Practice, Testing, Homework,
6 Students distinguish and interpret Laplace space and Poisson space Lecture, Drilland Practice, Testing, Homework,
7 Students, distinguish and interprets Newton´s law, surface distributed masses and volumetric distributed mass Lecture, Drilland Practice, Testing, Homework,
Week Course Topics Preliminary Preparation
1 Description of potential theory an introduction
2 Vector analysis, derivative of vectors, differential of vectors
4 Concept of work and nabla operator
5 Body Potential
6 Point potential and Gauss-Diverjans theorem
7 Electric field in environment homogen and differential field of market with lines
8 Laplace theorem and poisson theorem
9 Newton law
10 Linear integral
11 Surface integral, volume integral
12 Bulky distribution bodies
13 Integral practices
14 Special functions and applied geophysical
Resources
Course Notes
Course Resources
Order Program Outcomes Level of Contribution
1 2 3 4 5
1 -Engineering graduates with sufficient knowledge background on science and engineering subjects of their related area, and who are skillful in implementing theoretical and practical knowledge for modelling and solving engineering problems. X
1 -Engineering graduates with sufficient knowledge background on science and engineering subjects of their related area, and who are skillful in implementing theoretical and practical knowledge for modelling and solving engineering problems. X
2 -Engineering graduates with skills in identifying, describing, formulating and solving complex engineering problems, and thus,deciding and implementing appropriate methods for analyzing and modelling. X
2 -Engineering graduates with skills in identifying, describing, formulating and solving complex engineering problems, and thus,deciding and implementing appropriate methods for analyzing and modelling. X
3 -Engineering graduates with skills in designing a complex system, process, device or product under realistic constraints and conditions to meet specific requirements; for this purpose, skills in implementing modern design methods. X
3 -Engineering graduates with skills in designing a complex system, process, device or product under realistic constraints and conditions to meet specific requirements; for this purpose, skills in implementing modern design methods. X
4 -Engineering graduates with skills in developing, selecting and implementing modern techniques and tools required for engineering applications as well as with skills in using information technologies effectively.
4 -Engineering graduates with skills in developing, selecting and implementing modern techniques and tools required for engineering applications as well as with skills in using information technologies effectively. X
5 -Engineering graduates with skills in designing and conducting experiments, collecting data, analyzing and interpreting the results in order to evaluate engineering problems.
6 -Engineering graduates who are able to work within a one discipline or multi-discipline team,as well as who are able to work individually X
6 -Engineering graduates who are able to work within a one discipline or multi-discipline team,as well as who are able to work individually X
7 -Engineering graduates who are able to effectively communicate orally and officially in Turkish Language as well as who knows at least one foreign language
8 -Engineering graduates with motivation to life-long learning and having known significance of continuous education beyond undergraduate studies for science and technology
9 -Engineering graduates with well-structured responsibilities in profession and ethics
10 -Engineering graduates having knowledge about practices in professional life such as project management, risk management and change management, and who are aware of innovation and sustainable development. X
10 -Engineering graduates having knowledge about practices in professional life such as project management, risk management and change management, and who are aware of innovation and sustainable development.
11 -Engineering graduates having knowledge about universal and social effects of engineering applications on health, environment and safety, as well as having awareness for juridical consequences of engineering solutions.
Evaluation System
Semester Studies Contribution Rate
1. Ara Sınav 60
1. Kısa Sınav 15
1. Ödev 10
2. Kısa Sınav 15
Total 100
1. Yıl İçinin Başarıya 40
1. Final 60
Total 100