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arXiv 1706.09412astro-ph.COhep-ph
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从普朗克2015年数据看暴胀特征和宇宙学参数的变化

Inflationary Features and Shifts in Cosmological Parameters from Planck 2015 Data

Georges Obied, Cora Dvorkin, Chen Heinrich, Wayne Hu, V Miranda

摘要:

我们探讨了普朗克2015年温度和偏振数据中的特征、宇宙学参数的变化以及暴胀特征之间的关系。在低多极$\ell$温度数据中的残差,这是导致幂律$Λ$ CDM模型中$\ell<1000$的高$H_0\approx 70$ km s $^{-1}$ Mpc $^{-1}$和低$σ_8Ω_m^{1/2}$值的原因,更好地拟合膨胀特征,其中$1.9σ$偏好倾斜的运行或更强的$99\%$ CL局部显著性偏好在广义$k=0.004$ Mpc $^{-1}$附近功率急剧下降。低速滚转和较低$H_0\approx 67$ km s $^{-1}$ Mpc $^{-1}$。在$\ell>1000$处的相同同相声学残差驱动全局$H_0$约束并表现为透镜异常,这也有利于允许甚至更低的$H_0$的运行参数,但一旦考虑透镜重建就不行。偏振光谱本质上对这些参数变化非常敏感,在普朗克2015 TE数据中更是如此,因为在$\ell \approx 165$处存在离群值,这使最佳拟合的$H_0$ $Λ$ CDM解的不利性超过$2σ$,并且几乎在$3σ$处存在高$H_0$值。目前的极化数据也稍微提高了大规模功率的急剧抑制的意义,但在未来的宇宙方差有限的$E$模式测量留下了很大的改进空间。

英文摘要:

We explore the relationship between features in the Planck 2015 temperature and polarization data, shifts in the cosmological parameters, and features from inflation. Residuals in the temperature data at low multipole $\ell$, which are responsible for the high $H_0\approx 70$ km s$^{-1}$Mpc$^{-1}$ and low $σ_8Ω_m^{1/2}$ values from $\ell<1000$ in power-law $Λ$CDM models, are better fit to inflationary features with a $1.9σ$ preference for running of the running of the tilt or a stronger $99\%$ CL local significance preference for a sharp drop in power around $k=0.004$ Mpc$^{-1}$ in generalized slow roll and a lower $H_0\approx 67$ km s$^{-1}$Mpc$^{-1}$. The same in-phase acoustic residuals at $\ell>1000$ that drive the global $H_0$ constraints and appear as a lensing anomaly also favor running parameters which allow even lower $H_0$, but not once lensing reconstruction is considered. Polarization spectra are intrinsically highly sensitive to these parameter shifts, and even more so in the Planck 2015 TE data due to an outlier at $\ell \approx 165$, which disfavors the best fit $H_0$ $Λ$CDM solution by more than $2σ$, and high $H_0$ value at almost $3σ$. Current polarization data also slightly enhance the significance of a sharp suppression of large-scale power but leave room for large improvements in the future with cosmic variance limited $E$-mode measurements.

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