Tilted shear-free axially symmetric fluids
arXiv:1806.01909 · doi:10.1103/PhysRevD.97.124003
Abstract
We carry on a systematic study of the physical properties of axially symmetric fluid distributions, which appear to be geodesic, shear--free, irrotational, non--dissipative and purely electric, for the comoving congruence of observers, from the point of view of the tilted congruence. The vanishing of the magnetic part of the Weyl tensor for the comoving congruence of observers, suggests that no gravitational radiation is produced during the evolution of the system. Instead, the magnetic part of the Weyl tensor as measured by tilted observers is non vanishing (as well as the shear, the four--acceleration, the vorticity and the dissipation), giving rise to a flux of gravitational radiation that can be characterized through the super--Poynting vector. This result strengthens further the relevance of the role of observers in the description of a physical system. An explanation of this dual interpretation in terms of the information theory, is provided.
arXiv comment11 pages, Revtex. Published in Phys.Rev. D
References in corpus (13)
- Role of Tilted Congruence and Gravity on Regular Compact Objects
- Dynamical laws of superenergy in General Relativity
- Integrability of irrotational silent cosmological models
- Tilted Lemaitre-Tolman-Bondi Spacetimes: Hydrodynamic and Thermodynamic Properties
- Dynamics of Silent Universes
- Dissipative collapse of axially symmetric, general relativistic, sources: A general framework and some applications
- Shear-free axially symmetric dissipative fluids
- On Spacetimes Admitting Shear-free, Irrotational, Geodesic Timelike Congruences
- Why does gravitational radiation produce vorticity?
- The Gibbs paradox, the Landauer principle and the irreversibility associated with tilted observers
- Vorticity and entropy production in tilted Szekeres spacetimes
- Shear-free, Irrotational, Geodesic, Anisotropic Fluid Cosmologies
- The peculiar Raychaudhuri equation
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