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arXiv 0705.2533gr-qcastro-phhep-th
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暗能量与引力

Dark Energy and Gravity

T. Padmanabhan

摘要:

我回顾了暗能量的问题,重点是宇宙学常数作为候选人,并讨论其对引力性质的影响。第一部分简要概述了目前流行的“和谐宇宙学”,并总结了暗能量的证据。它还提供了观测和理论的论据,赞成宇宙学常数作为候选人,并强调为什么没有其他方法真正解决的概念问题,通常归因于宇宙学常数。第2部分描述了一些理解宇宙学常数的性质的方法,并试图提取任何可行的解决方案中必须存在的关键成分。我认为,(i)的宇宙学常数的问题不能令人满意地解决,直到引力作用下的物质拉格朗日位移不变的常数和(ii)这不能发生,如果度量是动力学变量。因此,宇宙学常数问题本质上与我们对引力本质的(错误)理解有关。第3部分讨论了引力的另一种观点,在这种观点中,作用量在上述变换下是显式不变的。将这个作用简化,就得到了一个决定背景几何的方程,它给出了爱因斯坦理论的最低阶的Lanczos-Lovelock型修正。(浓缩摘要)。

英文摘要:

I review the problem of dark energy focusing on the cosmological constant as the candidate and discuss its implications for the nature of gravity. Part 1 briefly overviews the currently popular `concordance cosmology' and summarises the evidence for dark energy. It also provides the observational and theoretical arguments in favour of the cosmological constant as the candidate and emphasises why no other approach really solves the conceptual problems usually attributed to the cosmological constant. Part 2 describes some of the approaches to understand the nature of the cosmological constant and attempts to extract the key ingredients which must be present in any viable solution. I argue that (i)the cosmological constant problem cannot be satisfactorily solved until gravitational action is made invariant under the shift of the matter lagrangian by a constant and (ii) this cannot happen if the metric is the dynamical variable. Hence the cosmological constant problem essentially has to do with our (mis)understanding of the nature of gravity. Part 3 discusses an alternative perspective on gravity in which the action is explicitly invariant under the above transformation. Extremizing this action leads to an equation determining the background geometry which gives Einstein's theory at the lowest order with Lanczos-Lovelock type corrections. (Condensed abstract).

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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