Individual course details
Study programme General Physics
Chosen research area (module)  
Nature and level of studies Undergraduate and master academic studies
Name of the course Introduction to Theory of Gravitation
Professor (lectures) dr Duško Latas
Professor/associate (examples/practical)  
Professor/associate (additional)  
ECTS 3 Status (required/elective) elective
Access requirements Introduction to Classical Mechanics
Aims of the course
The main aim of the course is to provide students with a overview of the basic concepts of the general relativity.
Learning outcomes At the end of this course, students will be expected to have a general knowledge of the basic concepts of the general relativity, describe the theoretical principles which is general relativity based on, experiments that confirm it and most important predictions that come from it.
Contents of the course
Lectures 1. Flat Spacetime. Minkowski Diagrams. 2. Relativistic dynamics. 3. Newton's law of universal gravitation. The Principle of equivalence. 4. Inertia. Motion in a rotating, relativistic frame. 5. Metric, curvature and Einstein's equations. 6. Geometry and gravity. Geodesic equation. 7. A freely falling inertial frame. Gravitational red shift. 8. A famous experimental test of the gravitational red shift. 9. Gravitational field of a spherical mass. 10. Motion of particle in the spherical field. Precession of the perihelion. 11. Bending of light in a gravitational field. 12. Experimental tests of general relativity. 13. Black holes. 14. Cosmological models.
Examples/ practical classes  
Recommended books
1 John B. Kogut, Introduction to Relativity: For Physicists and Astronomers, Academic Press, 2001
2 Bernard Schutz, A First Course in General Relativity, Cambridge University Press, 2009
3 James B. Hartle, Gravity: An Introduction to Einstein's General Relativity, Addison-Wesley, 2003
4  
5  
Number of classes (weekly)
Lectures Examples&practicals   Student project Additional
2 0 0    
Teaching and learning methods Lectures (theoretical treatment of topics, examples)
Assessment (maximal 100)
assesed coursework mark examination mark
coursework 10 written examination  
practicals   oral examination 50
papers      
presentations 40