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Warm Inflation

机译:温暖的通货膨胀

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I show here that there are some interesting differences between the predictions of warm and cold inflation models focusing in particular upon the scalar spectral index n s and the tensor-to-scalar ratio r . The first thing to be noted is that the warm inflation models in general predict a vanishingly small value of r . Cold inflationary models with the potential V = M 4 ( ? / M P ) p and a number of e-folds N = 60 predict δ n s C ≡ 1 ? n s ≈ ( p + 2 ) / 120 , where n s is the scalar spectral index, while the corresponding warm inflation models with constant value of the dissipation parameter Γ predict δ n s W = [ ( 20 + p ) / ( 4 + p ) ] / 120 . For example, for p = 2 this gives δ n s W = 1.1 δ n s C . The warm polynomial model with Γ = V seems to be in conflict with the Planck data. However, the warm natural inflation model can be adjusted to be in agreement with the Planck data. It has, however, more adjustable parameters in the expressions for the spectral parameters than the corresponding cold inflation model, and is hence a weaker model with less predictive force. However, it should be noted that the warm inflation models take into account physical processes such as dissipation of inflaton energy to radiation energy, which is neglected in the cold inflationary models.
机译:我在这里表明,在热膨胀模型和冷膨胀模型的预测之间存在一些有趣的差异,特别是关注标量谱索引ns和张量标量比r。首先要注意的是,一般而言,暖通货膨胀模型预测的r值会逐渐减小。势为V = M 4(?/ M P)p且e倍数为N = 60的冷膨胀模型预测δn s C≡1? ns≈(p + 2)/ 120,其中ns是标量光谱指数,而具有恒定耗散参数Γ的暖通货膨胀模型预测δns W = [(20 + p)/(4 + p)] / 120。例如,对于p = 2,这给出δn s W = 1.1δn s C。 Γ= V的温多项式模型似乎与普朗克数据冲突。但是,可以将温暖的自然通胀模型调整为与普朗克数据一致。但是,与相应的冷膨胀模型相比,它在频谱参数表达式中具有更多的可调整参数,因此是预测力较小的较弱模型。但是,应该注意的是,暖通货膨胀模型考虑到了物理过程,例如将充气能量转化为辐射能,而冷通货膨胀模型却忽略了这一过程。

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