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Energy and entropy in the Geometrical Trinity of gravity
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All energy is gravitational energy. That is the consequence of the equivalence principle, according to which gravity is the universal interaction. The physical charges of this interaction have remained undisclosed, but the Adventof the Geometrical Trinity opened a new approach to this foundational problem. Here it is shown to provide a background-independent unification of the previous, non-covariant approaches of Bergmann-Thomson, Cooperstock, Einstein, von Freud, Landau-Lifshitz, Papapetrou and Weinberg. First, the Noether currents are derived for a generic Palatini theory of gravity coupled with generic matter fields, and then the canonical i.e. the unique charges are robustly derived and analysed, particularly in the metric teleparallel and the symmetric teleparallel versions of General Relativity. These results, and their application to black holes and gravitational waves, are new.
Forward citations
Cited by 3 Pith papers
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Weak Gravity Limit in Newer General Relativity
In Newer GR, stable tensor and vector sectors force one coefficient combination to its GR value, and the STEGR-plus-gradient-squared model carries 3/2 new dynamical modes, not 1.
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The Noether formalism for constructing conserved quantities in teleparallel equivalents of general relativity
A unified Noether-based formalism for constructing covariant conserved currents, superpotentials, and charges in TEGR and STEGR is assembled, with a 'turning off gravity' rule for fixing flat teleparallel connections.
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Is there any Trinity of Gravity, to start with?
The teleparallel equivalents of general relativity are reformulations with unobservable extra structures, so there is no geometric trinity of gravity.
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