Chronology Protection in Generalized Godel Spacetime
Wung-Hong Huang

TL;DR
This paper investigates the behavior of a scalar field in generalized Godel spacetime and finds potential divergences at the chronology horizon, supporting the idea that nature prevents time travel paradoxes.
Contribution
It provides a detailed calculation of the effective action and stress energy tensor in generalized Godel spacetime using zeta-function regularization, supporting the chronology protection conjecture.
Findings
Renormalized stress energy tensor may diverge at the chronology horizon
Supports the chronology protection conjecture
Uses zeta-function regularization for effective action calculation
Abstract
The effective action of a free scalar field propagating in the generalized Godel spacetime is evaluated by the zeta-function regularization method. From the result we show that the renormalized stress energy tensor may be divergent at the chronology horizon. This gives a support to the chronology protection conjecture.
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