Abstract
A RESULT recently given by Eisenhart1 suggests an interesting application in general relativity. According to it, we can choose co-ordinates in which a line element showing spherical symmetry would take the form: and a radial null vector wμ will have w2 = w3 = w4 = 0, so that the velocity of light along radial directions (given by w1/w4) is infinite. Hence we may call the co-ordinates (r,t) the ‘Newtonian’ co-ordinates.
Similar content being viewed by others
References
Eisenhart, L. P., “Riemannian Geometry”, Appendix 25 (Princeton, 1949).
Vaidya, P. C., Proc. Ind. Acad. Sci., A, 33, 264 (1951).
Vaidya, P. C., Phys. Rev., 83, 10 (1951).
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
VAIDYA, P. ‘Newtonian’ Time in General Relativity. Nature 171, 260–261 (1953). https://doi.org/10.1038/171260a0
Issue Date:
DOI: https://doi.org/10.1038/171260a0
- Springer Nature Limited
This article is cited by
-
A perturbative approach to complexity during dissipative collapse
Astrophysics and Space Science (2024)
-
Radiant gravitational collapse with anisotropy in pressures and bulk viscosity
General Relativity and Gravitation (2023)
-
The effects of generalized uncertainty principle on accretion disk of the Schwarzschild black hole
International Journal of Theoretical Physics (2022)
-
The physically realizable anisotropic strange star models
Indian Journal of Physics (2022)
-
Geometry of Vaidya spacetimes
General Relativity and Gravitation (2021)