Relativistic fluids with shear and timelike conformal collineations
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Publication:3789283
DOI10.1063/1.527715zbMath0645.76132OpenAlexW2016905799MaRDI QIDQ3789283
Publication date: 1987
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.527715
symmetry conditionnonsingular aligned electromagnetic fieldsperfect fluid mattershear-free space- timestimelike conformal collineation
Relativistic cosmology (83F05) Macroscopic interaction of the gravitational field with matter (hydrodynamics, etc.) (83C55) Quantum hydrodynamics and relativistic hydrodynamics (76Y05)
Related Items (9)
On pseudo H-symmetric Lorentzian manifolds with applications to relativity ⋮ Symmetries of type D pure radiation fields ⋮ Symmetries of type \(N\) pure radiation fields ⋮ Reversible dissipative processes, conformal motions and Landau damping ⋮ Curvature inheritance symmetry on M-projectively flat spacetimes ⋮ A class of shear-free, non-static models for anisotropic magnetofluid systems ⋮ Relativistic fluids and metric symmetries ⋮ Self-similarity in static axially symmetric relativistic fluids ⋮ Symmetry inheritance in Riemannian manifolds with physical applications
Cites Work
- On certain timelike symmetry properties and the evolution of matter field space-times that admit them
- Classical Physics as geometry. Gravitation, electromagnetism, unquantized charge, and mass as properties of curved empty space
- Motions in relativistic spaces
- Anisotropic fluids and conformal motions in general relativity
- Spacelike conformal Killing vectors and spacelike congruences
- Equivalence of a magnetohydrodynamic fluid and a viscous fluid with heat flux
- Conformally symmetric radiating spheres in general relativity
- Conformal transformations and viscous fluids in general relativity
- Conformal collineations and anisotropic fluids in general relativity
- The equivalence of electromagnetic fields and viscous fluids in general relativity
- Zero rest-mass fields including gravitation: asymptotic behaviour
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