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arXiv 0709.3074gr-qc
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双理想流体规则反弹中的原初涨落谱

Spectra of primordial fluctuations in two-perfect-fluid regular bounces

F. Finelli, P. Peter, N. Pinto-Neto

摘要:

我们介绍了一类两个组件反弹模型的解析解,反弹是由一个负的能量密度完美流体触发。这两个分量的状态方程在时间上是恒定的,但在其他方面是无关的。通过对标量宇宙学扰动正则方程的数值积分,我们发现牛顿势在反弹前的增长模式与膨胀阶段的增长模式是不匹配的.对于具有刚性状态方程的负能量密度分量的特殊情况,我们给出了详细的解析研究,与数值结果完全一致。我们还进行了长波长张量扰动的解析和数值计算,得到的,在大多数情况下的利益,张量谱指数是独立的负能量流体和给定的光谱指数的增长模式在收缩阶段。我们将我们的结果与文献中以前的调查进行比较。

英文摘要:

We introduce analytic solutions for a class of two components bouncing models, where the bounce is triggered by a negative energy density perfect fluid. The equation of state of the two components are constant in time, but otherwise unrelated. By numerically integrating regular equations for scalar cosmological perturbations, we find that the (would be) growing mode of the Newtonian potential before the bounce never matches with the the growing mode in the expanding stage. For the particular case of a negative energy density component with a stiff equation of state we give a detailed analytic study, which is in complete agreement with the numerical results. We also perform analytic and numerical calculations for long wavelength tensor perturbations, obtaining that, in most cases of interest, the tensor spectral index is independent of the negative energy fluid and given by the spectral index of the growing mode in the contracting stage. We compare our results with previous investigations in the literature.

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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