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arXiv 1407.7280astro-ph.COgr-qchep-th
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Horndeski以外$G^3$理论中的非高斯暴胀形状

Non-Gaussian inflationary shapes in $G^3$ theories beyond Horndeski

Matteo Fasiello, Sébastien Renaux-Petel

摘要:

我们认为最近推出的一类健康的理论超越Horndeski模型的通货膨胀曲率波动的高阶放大器的可能的签名。尽管明显的大量和复杂的立方相互作用,我们表明,广义Horndeski(也称为$G^3$)的相互作用产生的领先顺序双谱可以减少到两个众所周知的$k$膨胀形状的线性组合。我们猜想,说的行为是不是一个意外的三阶,但结果所规定的要求,在这些理论中的Ostrogradski不稳定性,一般协方差和线性色散关系的情况下。

英文摘要:

We consider the possible signatures of a recently introduced class of healthy theories beyond Horndeski models on higher-order correlators of the inflationary curvature fluctuation. Despite the apparent large number and complexity of the cubic interactions, we show that the leading-order bispectrum generated by the Generalized Horndeski (also called $G^3$) interactions can be reduced to a linear combination of two well known $k$-inflationary shapes. We conjecture that said behavior is not an accident of the cubic order but a consequence dictated by the requirements on the absence of Ostrogradski instability, the general covariance and the linear dispersion relation in these theories.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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