The paper re-derives the meVSL model's Friedmann equations using the 3+1 formalism and identifies the lapse function with the varying speed of light, but only after silently replacing the speed of light c with tilde c, so the claimed consistency with the earlier equations fails.
Classical and quantum Chaplygin gas Ho\v{r}ava-Lifshitz scalar-metric cosmology
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abstract
In this work, we study the Friedmann-Robertson-Walker cosmology in which a Chaplygin gas is coupled to a non-linear scalar field in the framework of the Ho\v{r}ava-Lifshitz theory. In writing the action of the matter part, we use the Schutz's formalism so that the only degree of freedom of the Chaplygin gas plays the role of an evolutionary parameter. In a minisuperspace perspective, we construct the Lagrangian for this model and show that in comparison with the usual Einstein-Hilbert gravity, there are some correction terms coming from the Ho\v{r}ava theory. In such a set-up and by using of some approximations the classical dynamics of the model is investigated and some discussions about their possible singularities are presented. We then deal with the quantization of the model in the context of the Wheeler-DeWitt approach of quantum cosmology to find the cosmological wave function. We use the resulting wave functions to investigate the possibility of the avoidance of classical singularities due to quantum effects.
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3+1 formalism of the minimally extended varying speed of light model
The paper re-derives the meVSL model's Friedmann equations using the 3+1 formalism and identifies the lapse function with the varying speed of light, but only after silently replacing the speed of light c with tilde c, so the claimed consistency with the earlier equations fails.