The Double Role of Einstein's Equations:. as Equations of Motion and as Vanishing Energy-Momentum Tensor

Mathematics – Mathematical Physics

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Diffeomorphism covariant theories with dynamical background metric, like gravity coupled to matter fields in the way expressed by Einstein-Hilbert's action or relativistic strings described by Polyakov's action, have `on-shell' vanishing energy-momentum tensor tμν because tμν is, essentially, the Eulerian derivative associated with the dynamical background metric and thus tμν vanishes `on-shell.' Therefore, the equations of motion for the dynamical background metric play a double role: as equations of motion themselves and as a reflection of the fact that tμν = 0. Alternatively, the vanishing property of tμν can be seen as a reflection of the so-called `problem of time' present in diffeomorphism covariant theories in the sense that tμν are written as linear combinations of first class constraints only.

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