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How round is the quantum de Sitter universe?

机译:Quantum de Satter Universe有多圆?

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We investigate the quantum Ricci curvature, which was introduced in earlier work, in full, four-dimensional quantum gravity, formulated nonperturbatively in terms of Causal Dynamical Triangulations (CDT). A key finding of the CDT approach is the emergence of a universe of de Sitter-type, as evidenced by the successful matching of Monte Carlo measurements of the quantum dynamics of the global scale factor with a semiclassical minisuperspace model. An important question is whether the quantum universe exhibits semiclassicality also with regard to its more local geometric properties. Using the new quantum curvature observable, we examine whether the (quasi-)local properties of the quantum geometry resemble those of a constantly curved space. We find evidence that on sufficiently large scales the curvature behaviour is compatible with that of a four-sphere, thus strengthening the interpretation of the dynamically generated quantum universe in terms of a de Sitter space.
机译:我们研究了在早期的工作中引入的量子Ricci曲率,以满足的四维量子重力,在因果动态三角形(CDT)方面制定了非耐受性。 CDT方法的一个关键发现是De Satter型宇宙的出现,如Monte Carlo测量的全球规模因子的量子动态的成功匹配所证明,具有半思法的小型化学模型。 一个重要的问题是,Quantum Universe是否展示了半导体性,也在其更加局部的几何特性方面表现出半导体性。 使用新量子曲率可观察到,我们检查量子几何形状的(准)局部属性是否类似于弯曲空间的局部特性。 我们发现证据表明,在足够大的刻度上,曲率行为与四个球体的曲率相容,从而加强在De Satter空间方面的动态产生量子宇宙的解释。

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