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Cosmological Constant Problem Solution Valid for Both Planck's and Cosmological Scales

机译:宇宙恒定的问题解决方案对于普朗克和宇宙学尺度有效

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The relation between cosmological constant and the energy density of the vacuum has led to a big problem. Thus, the modern quantum field theories such as QCD, EW and GUTs predicted vary large values for vacuum energy density and its dimensionless form ,0 at the present time (GUTs: =1093 g cm–3, ,0 = 10122 h0–2, where h0 is a present Hubble parameter). On the other side some cosmologists have preferred that should be close to zero. But, setting to zero is not in accordance with the present observations indicating that ,0 is in fact of order unity. Now, the main problem is to find out a cancellation mechanism which may cancel at precisely the 123 decimal places. This "cosmological-constant problem" has been considered in this paper. It is shown that the solution of = f(r) et the Planck's scale is of order 1070 m–2 and gives values for and ,0 exactly equal to predictions of GUTs. On the other side, the same solution of at the cosmological scale is of order 10–53 m–2 and gives values for ,0 of order unity. Thus, it seems that the cosmological constant problem is solved.
机译:宇宙常数与真空能量密度之间的关系导致了一个大问题。因此,诸如QCD,EW和肠道的现代量子域理论预测了真空能量密度的大值和其无量纲形式,目前的速度为0(肠道:= 1093g cm-3,0 = 10122 H0-2,其中H0是当前哈勃参数)。在另一边,一些宇宙学家的首选应该接近零。但是,设定为零不符合当前观察结果,表明,0实际上是统一的。现在,主要问题是找出取消机制,可以精确取消123个小数位。本文已经考虑了这种“宇宙 - 常数问题”。结果表明,= f(r)等的解决方案是磅值1070 m-2的顺序,并为其提供值,而且完全等于肠道的预测。在另一边,在宇宙学中的相同解决方案是10-53 m-2的顺序,并给出阶数为0的值。因此,似乎解决了宇宙恒定的问题。

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