论文标题
建立无尺度超级通货膨胀的通货膨胀模型
Building Models of Inflation in No-Scale Supergravity
论文作者
论文摘要
在回顾了超对称性形式主义中宇宙通胀的动机之后,我们认为适当的框架是无规模的超级重力。然后,我们展示如何在此框架通货膨胀模型中构建,这些框架通货膨胀模型的预测标量扰动,$ n_s $,以及张量和标量扰动的比率,$ r $,与$ r + r + r + r^2 $的通货膨胀模型相一致。 A more detailed study of no-scale supergravity reveals a structure that is closely related to that of $R^2$ modifications of the minimal Einstein-Hilbert action for general relativity, opening avenues for constructing no-scale de Sitter and anti-de Sitter models by combining pairs of Minkowski models, as well as generalizations of the original no-scale Starobinsky models of inflation.然后,我们讨论了通货膨胀模型的现象学,包括充气衰减和再加热,然后基于SU(5)的明确场景,SO(10)和链接动机的su(5)$ \ times $ u(times $ u(times $ u(1))。后者提供了几乎所有内容的可能模型,包括中微子的质量和振荡,宇宙baryon不对称和冷暗物质,以及$ n_s $和$ r $。
After reviewing the motivations for cosmological inflation formulated in the formalism of supersymmetry, we argue that the appropriate framework is that of no-scale supergravity. We then show how to construct within this framework inflationary models whose predictions for the tilt in the spectrum of scalar perturbations, $n_s$, and the ratio, $r$, of tensor and scalar perturbations coincide with those of the $R + R^2$ model of inflation proposed by Starobinsky. A more detailed study of no-scale supergravity reveals a structure that is closely related to that of $R^2$ modifications of the minimal Einstein-Hilbert action for general relativity, opening avenues for constructing no-scale de Sitter and anti-de Sitter models by combining pairs of Minkowski models, as well as generalizations of the original no-scale Starobinsky models of inflation. We then discuss the phenomenology of no-scale models of inflation, including inflaton decay and reheating, and then the construction of explicit scenarios based on SU(5), SO(10) and string-motivated flipped SU(5)$\times$U(1) GUT models. The latter provides a possible model of almost everything below the Planck scale, including neutrino masses and oscillations, the cosmological baryon asymmetry and cold dark matter, as well as $n_s$ and $r$.