论文标题
早期宇宙中大能释放的热化
Thermalization of large energy release in the early Universe
论文作者
论文摘要
宇宙微波背景(CMB)的光谱扭曲为学习宇宙历史的早期阶段提供了独特的工具,并深入了原始宇宙。在红移$ z <10^6 $上,热化过程效率低下,Cobe/firas的现有限制意味着不超过$Δρ/ρ<6 \ times 10^{ - 5} $(95%c.l.)的能量,可以注入CMB中。但是,在较高的红移下,当热化有效时,约束弱和$Δρ/ρ\ simeq 0.01-0.1 $原则上可能发生。扭曲演变的现有计算通常假设$Δρ/ρ\ ll 1 $,因此在这种情况下变得不准确。同样,相对论温度校正与大型释放相关,但以前尚未仔细建模。在这里,我们研究了单个大能释放$ z> 10^5 $之后扭曲的演变和热化过程的演变。我们表明,对于大型扭曲,热化效率大大降低,并且失真可见性相当多。这加强了与质量的低质量原始黑洞上的光谱扭曲约束,$ m _ {\ rm pbh} <6 \ times 10^{11} $ g。同样,在波量$ k> 10^4 \,{\ rm mpc}^{ - 1} $和带有寿命$ t_x <10^7 $ s的短暂衰减粒子的小曲率功率光谱幅度上的失真极限,但是,这些仍然需要更详细的时间详细介绍。我们还简要讨论了从有效的相对论自由度和光元丰度的相对论程度的测量值以及这些补体频谱失真限制的限制。
Spectral distortions of the cosmic microwave background (CMB) provide a unique tool for learning about the early phases of cosmic history, reaching deep into the primordial Universe. At redshifts $z<10^6$, thermalization processes become inefficient and existing limits from COBE/FIRAS imply that no more than $Δρ/ρ<6\times 10^{-5}$ (95% c.l.) of energy could have been injected into the CMB. However, at higher redshifts, when thermalization is efficient, the constraint weakens and $Δρ/ρ\simeq 0.01-0.1$ could in principle have occurred. Existing computations for the evolution of distortions commonly assume $Δρ/ρ\ll 1$ and thus become inaccurate in this case. Similarly, relativistic temperature corrections become relevant for large energy release, but have previously not been modeled as carefully. Here we study the evolution of distortions and the thermalization process after single large energy release at $z>10^5$. We show that for large distortions the thermalization efficiency is significantly reduced and that the distortion visibility is sizeable to much earlier times. This tightens spectral distortions constraints on low-mass primordial black holes with masses $M_{\rm PBH} < 6\times 10^{11}$ g. Similarly, distortion limits on the amplitude of the small-scale curvature power spectrum at wavenumbers $k>10^4\,{\rm Mpc}^{-1}$ and short-lived decaying particles with lifetimes $t_X< 10^7$ s are tightened, however, these still require a more detailed time-dependent treatment. We also briefly discuss the constraints from measurements of the effective number of relativistic degrees of freedom and light element abundances and how these complement spectral distortion limits.