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- Vanishing_scalar_invariant_spacetime abstract "In mathematical physics, vanishing scalar invariant (VSI) spacetimes are Lorentzian manifolds with all polynomial curvature invariants of all orders vanishing. Although the only Riemannian manifold with VSI property is flat space, the Lorentzian case admits nontrivial spacetimes with this property. Distinguishing these VSI spacetimes from Minkowski spacetime requires comparing non-polynomial invariants or carrying out the full Cartan–Karlhede algorithm on non-scalar quantities.All VSI spacetimes are Kundt spacetimes. An example with this property in four dimensions is a pp-wave. VSI spacetimes however also contain some other four-dimensional Kundt spacetimes of Petrov type N and III. VSI spacetimes in higher dimensions have similar properties as in the four-dimensional case.".
- Vanishing_scalar_invariant_spacetime wikiPageID "28371877".
- Vanishing_scalar_invariant_spacetime wikiPageRevisionID "520487308".
- Vanishing_scalar_invariant_spacetime hasPhotoCollection Vanishing_scalar_invariant_spacetime.
- Vanishing_scalar_invariant_spacetime subject Category:Lorentzian_manifolds.
- Vanishing_scalar_invariant_spacetime comment "In mathematical physics, vanishing scalar invariant (VSI) spacetimes are Lorentzian manifolds with all polynomial curvature invariants of all orders vanishing. Although the only Riemannian manifold with VSI property is flat space, the Lorentzian case admits nontrivial spacetimes with this property.".
- Vanishing_scalar_invariant_spacetime label "Vanishing scalar invariant spacetime".
- Vanishing_scalar_invariant_spacetime sameAs m.0crf6vv.
- Vanishing_scalar_invariant_spacetime sameAs Q7914975.
- Vanishing_scalar_invariant_spacetime sameAs Q7914975.
- Vanishing_scalar_invariant_spacetime wasDerivedFrom Vanishing_scalar_invariant_spacetime?oldid=520487308.
- Vanishing_scalar_invariant_spacetime isPrimaryTopicOf Vanishing_scalar_invariant_spacetime.