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arXiv 1012.3171gr-qcastro-ph.CO
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修正重力模型中的各向异性应力和稳定性

Anisotropic stress and stability in modified gravity models

Ippocratis D. Saltas, Martin Kunz

摘要:

纯几何起源的各向异性应力的存在似乎是高阶引力模型的一个特征,并且已经被建议作为观测上测试这些模型的探针,例如在弱透镜实验中。在本文中,我们试图找到一类高阶引力模型的f(R,G)型,将给我们一个零各向异性应力和研究的后果,为实际模型的可行性。对于德西特背景的特殊情况下,我们确定了一个子类的模型所需的属性。我们还发现了各向异性应力和模型的稳定性之间的直接联系,以及额外的自由度的存在,这似乎是高阶引力模型的一般特征。特别是,设置各向异性应力等于零的德西特背景导致一个奇点,使其不可能达到德西特演变。

英文摘要:

The existence of anisotropic stress of a purely geometrical origin seems to be a characteristic of higher order gravity models, and has been suggested as a probe to test these models observationally, for example in weak lensing experiments. In this paper, we seek to find a class of higher order gravity models of f(R,G) type that would give us a zero anisotropic stress and study the consequences for the viability of the actual model. For the special case of a de Sitter background, we identify a subclass of models with the desired property. We also find a direct link between anisotropic stress and the stability of the model as well as the presence of extra degrees of freedom, which seems to be a general feature of higher order gravity models. Particularly, setting the anisotropic stress equal to zero for a de Sitter background leads to a singularity that makes it impossible to reach the de Sitter evolution.

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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