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arXiv 0901.2963hep-thhep-ph
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牛顿常数的运行与量子引力效应

Running of Newton's Constant and Quantum Gravitational Effects

David Reeb

摘要:

牛顿的引力常量被证明是一个连续的耦合常数,很像我们熟悉的标准模型的连续计量耦合。这意味着,在具有适当粒子含量的模型中,真正的普朗克尺度,即量子引力效应变得重要的尺度,可以有一个不同于10^19 GeV的值,这是从朴素的量纲分析中预期的。然后,两个场景涉及这种运行效果。第一个模型是利用巨大的粒子含量实现4维TeV尺度的量子引力,从而解决了标准模型的层次问题。其次,在大统一理论的牛顿常数的运行的影响进行检查,并在其预测中引入新的显着的不确定性,但也可能在某些情况下提供更好的规范耦合统一的结果。

英文摘要:

Newton's gravitational constant is shown to be a running coupling constant, much like the familiar running gauge couplings of the Standard Model. This implies that, in models with appropriate particle content, the true Planck scale, i.e. the scale at which quantum gravity effects become important, can have a value different from 10^19 GeV, which would be expected from naive dimensional analysis. Then, two scenarios involving this running effect are presented. The first one is a model which employs huge particle content to realize quantum gravity at the TeV scale in 4 dimensions, thereby solving the hierarchy problem of the Standard Model. Secondly, effects of the running of Newton's constant in grand unified theories are examined and shown to introduce new significant uncertainties in their predictions, but possibly also to provide better gauge coupling unification results in some cases.

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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