The phase space formulation of double field theory (DFT) shows that statistical matter can be included through (T-)duality multiplets. We propose the inclusion of a perfect fluid in DFT geometry by introducing a generalized energy-momentum tensor written in terms of DFT pressure, energy density, and velocity. The O(D, D) vector representation of the latter satisfies two invariant constraints in agreement with the on-shell constraints for the generalized momentum. We compute the conservation laws associated with the energy-momentum tensor in general DFT backgrounds and study the cosmological dynamics with the coupling of a perfect fluid.
The phase space formulation of double field theory (DFT) indicates that statistical matter can be included in terms of (T-)duality multiplets. We propose the inclusion of a perfect fluid in the geometry of DFT through a generalized energy-momentum tensor written in terms of a DFT pressure, energy density, and velocity. The latter is an O(D, D) vector and satisfies two invariant constraints in agreement with the on -shell constraints for the generalized momentum. We compute the conservation laws associated to the energy-momentum tensor considering general DFT backgrounds. Then we study cosmological back-grounds and we find an expression for the DFT cosmological dynamics with the perfect fluid coupled. This proposal reproduces the equations of string cosmology with nontrivial fixed dilaton charge upon parametrization of the DFT Einstein equations.
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