Graduate
Institute of Graduate Studies
Physics
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Physics Main Page / Program Curriculum / General Relativity Theory I

General Relativity Theory I

Course CodeSemester Course Name LE/RC/LA Course Type Language of Instruction ECTS
FBY0012 General Relativity Theory I 3/0/0 DE Turkish 9
Course Goals

Together with Quantum Theory, General Relativity and its underlying idea is the scientific discipline that creates 20. Century. The course, therefore, aims to figure out that how this idea gives to young followers a thing to look at the Universe by, of course, using Mathematics as a tool

Prerequisite(s) None
Corequisite(s) None
Special Requisite(s) None
Instructor(s) Professor Sevim Akyüz
Course Assistant(s) None
Schedule Day, hours, XXX Campus, classroom number.
Office Hour(s) Instructor name, day, hours, XXX Campus, office number.
Teaching Methods and Techniques -
Principle Sources -General Relativity, An Introduction for Physicists, M. P. Hobson, G. P. Efstathiou and A. N. Lasenby,  Cambridge Univ. Press , 2006
Other Sources -Introducing Einstein’ s Relativity, Ray D’ Inverno, Oxford Univ. Press, 1998

-Exploring Black Holes, Introduction to General Relativity, E. F. Taylor and J. A. Wheeler, Addison-Wesley Longman,2000

-Gravity from the Ground Up, B. Schutz, Cambridge Univ. Press, 2003

Course Schedules
Week Contents Learning Methods
1. Week Metric and Distance on Flat spaces, Euclidean Spaces
2. Week Minkowski Space, Covariance and Contravariance
3. Week General Coordinate Transformations, Spaces with Metrics depending on Space-Time
4. Week Covariant Derivative, Afin Connections
5. Week Understanding Being Curved, Parallel Transport
6. Week Geodesic:Definition and Concept
7. Week Covariant Maxweel Theory on 4-Dimensional Space
8. Week Existence of Matter and Energy Tensor
9. Week Newton Mechanics and Galilee Covariance
10. Week Basic Principles of Einstein’s Special RelativitY
11. Week Algebraic Structure of Lorentz Transformations
12. Week Light Velocity Principle and Relativistic Invariance
13. Week Making a Theory invariant under General Coordinate Transformations
14. Week Geometrization of Force or A Brief Introduction to Einstein’s General Relativity
15. Week
16. Week
17. Week
Assessments
Evaluation tools Quantity Weight(%)
Midterm(s) 1 20
Quizzes 3 10
Homework / Term Projects / Presentations 3 10
Attendance 10 10
Final Exam 1 50


Program Outcomes
PO-1To acquire the ability of deeply understanding physical concepts, by extending knowledge and experience in physics.
PO-2To be able to understand, interpret, and synthesise interdisciplinary relations.
PO-3To be able to transfer field-specific information to other work groups in written, oral, and visual ways.
PO-4To be able to identify and evaluate problems relevant to the mastering field, by using various databases and bibliographic resources.
PO-5To be able to use the theoretical and applied information which is learned within the mastering field, with the help of information technologies.
PO-6To understand the fundamentals of physics in an advanced way and to acquire the ability of problem solving.
PO-7To adopt acting in accordance with scientific ethics.
PO-8To acquire the ability of reading and writing in at least one foreign language.
PO-9To be able to follow recent developments in the mastering field of physics, by making extensive scans of the literature.
PO-10To be able to develop individual decision and creativity skills.
Learning Outcomes
LO-1To figure out that there are so many, and hence different from the one, equivalent frameworks to think about a thing
LO-2A Mathematical Modelling of Gravitational Attraction as a basic law holding the Universe together
LO-3Universe is a place, not in, but on which we all live and what makes the Universe curved is the Mass
LO-4How Velocity of Light determines the structure of Universe
LO-5Understanding the solutions of Einstein Equations which we assume govern the whole space and as an extra bonus to see the existence of Black Holes in a mathematical way
Course Assessment Matrix:
Program Outcomes - Learning Outcomes Matrix
 PO 1PO 2PO 3PO 4PO 5PO 6PO 7PO 8PO 9PO 10
LO 1
LO 2
LO 3
LO 4
LO 5