|
Speaker |
AlKindi, Fatma |
|
Coauthors |
Ziad, Muhammad |
| Talk Title |
Lie Point Symmetries Of The Geodesic Equations Of The Gödel’s Metric |
|
Abstract |
Lie point symmetries of the geodesic equations of the Gödel’s metric are found. These form a ten-dimensional Lie algebra which appears to be direct sum of sl(1,3) and a four-dimensional radical part. The Lie algebra contains a maximal seven-dimensional solvable sub-algebra. It also contains five dimensional subalgebra of isometries of the metric. These are then used to reduce the order of the geodesic system by one. The time-like trajectories in the Gödel’s metric are derived followed by their graphs in the (r, φ) plane. |
|
Talk view |
|
|
|
|