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- Jordan_and_Einstein_frames abstract "The Lagrangian in scalar-tensor theory can be expressed in the Jordan frame in which the scalar field or some function of it multiplies the Ricci scalar, or in the Einstein frame in which Ricci scalar is not multiplied by the scalar field. There exist various transformations between these frames. Despite the fact that these frames have been around for some time there is currently heated debate about whether either, both, or neither frame is a 'physical' frame which can be compared to observations and experiment.If we perform the Weyl rescaling , then the Riemann and Ricci tensors are modified.".
- Jordan_and_Einstein_frames wikiPageID "11028411".
- Jordan_and_Einstein_frames wikiPageRevisionID "544789999".
- Jordan_and_Einstein_frames hasPhotoCollection Jordan_and_Einstein_frames.
- Jordan_and_Einstein_frames subject Category:Tensors.
- Jordan_and_Einstein_frames comment "The Lagrangian in scalar-tensor theory can be expressed in the Jordan frame in which the scalar field or some function of it multiplies the Ricci scalar, or in the Einstein frame in which Ricci scalar is not multiplied by the scalar field. There exist various transformations between these frames.".
- Jordan_and_Einstein_frames label "Forma di Einstein e Jordan".
- Jordan_and_Einstein_frames label "Jordan and Einstein frames".
- Jordan_and_Einstein_frames sameAs Forma_di_Einstein_e_Jordan.
- Jordan_and_Einstein_frames sameAs m.02qyl10.
- Jordan_and_Einstein_frames sameAs Q3748109.
- Jordan_and_Einstein_frames sameAs Q3748109.
- Jordan_and_Einstein_frames wasDerivedFrom Jordan_and_Einstein_frames?oldid=544789999.
- Jordan_and_Einstein_frames isPrimaryTopicOf Jordan_and_Einstein_frames.