J. Sheterenberg, D. Garfinkle, A. I. Rosenzweig, D. Shlivko and P.J. Steinhardt.
Anti-ultralocality and plateau models of inflation |
arXiv:2608.24997
Abstract. Anti-ultralocality refers to the growth of spatial gradient terms relative to velocity terms in the coupled Einstein--scalar field equations. It is a characteristic feature of decelerated expansion before the onset of inflation. We find that, starting from generic initial conditions, the growth of gradient terms in the Einstein equations either prevents inflation from lasting for enough e-folds or triggers a phase of quantum runaway and an unpredictive multiverse. We show that the fine-tuning of initial conditions necessary to avoid these issues becomes more severe as the energy scale of inflation is made smaller, disfavoring the current leading approaches for reducing the tensor-to-scalar ratio and/or the energy scale of inflation.