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A theory that describes how matter interacts dynamically with the geometry of space and time. It was first published by Einstein in 1915 and is currently used to study the structure and evolution of the universe, as well as having practical applications like GPS.

1 vote
1 answer
214 views

Null surfaces in Lorentzian manifold

Null Hypersurface of Lorentzian Manifold: A hypersurface that admits a null-like normal vector field($N^a$) to it. i.e. $g_{ab}N^a N^b=0$ (metric signature$(-1,1,1,1,...)$) In Minkowski spacetime the …
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  • 27
3 votes
1 answer
532 views

Confusion regarding Geodesics

Suppose we have a causal curve and we can cover the causal curve by convex normal neighborhoods. We also know that, in convex normal neighborhood there will exist a unique geodesic inside the neighbor …
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  • 27
1 vote
3 answers
158 views

When a curve is future (past) inextendible?

Future (past) endpoint: We say that $p\in M$ is a future (past) endpoint of a curve $\lambda$ if for every neighborhood $O$ of $p$ there exists a $t_0$ such that $\lambda(t)\in O$ for all $t>t_0$ (fut …
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