The Gauge Fields and Ghosts in Rindler Space
Ariel R. Zhitnitsky

TL;DR
This paper investigates how ghost fields in a 2D Maxwell system on Rindler space contribute to vacuum energy, revealing effects analogous to the Unruh effect and suggesting a potential link to dark energy in cosmology.
Contribution
It demonstrates the non-cancellation of unphysical ghost degrees of freedom in Rindler space and connects this to vacuum energy contributions possibly relevant for dark energy.
Findings
Extra vacuum energy due to ghost fields in Rindler space
Unphysical degrees of freedom contribute to observable effects
Potential link between ghost condensate and dark energy
Abstract
We consider 2d Maxwell system defined on the Rindler space with metric ds^2=\exp(2a\xi)\cdot(d\eta^2-d\xi^2) with the goal to study the dynamics of the ghosts. We find an extra contribution to the vacuum energy in comparison with Minkowski space time with metric ds^2= dt^2-dx^2. This extra contribution can be traced to the unphysical degrees of freedom (in Minkowski space). The technical reason for this effect to occur is the property of Bogolubov's coefficients which mix the positive and negative frequencies modes. The corresponding mixture can not be avoided because the projections to positive -frequency modes with respect to Minkowski time t and positive -frequency modes with respect to the Rindler observer's proper time \eta are not equivalent. The exact cancellation of unphysical degrees of freedom which is maintained in Minkowski space can not hold in the Rindler space. In BRST…
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