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Stress-energy tensor for parallel plate on background of conformally flat brane-world geometries and cosmological constant problem

机译:保角膜世界几何和宇宙学常数问题背景下平行板的应力能张量

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In this paper, we calculate the stress-energy tensor for a quantized massless conformally coupled scalar field with a background of conformally flat brane-world geometries, where the scalar field satisfies Robin boundary conditions on two parallel plates. In the general case of Robin boundary conditions formulae are derived for the vacuum expectation values of the energy-momentum tensor. Further the surface energy per unit area is obtained. As an application of the general formulae we have considered the important special case of the AdS4 + 1 bulk; moreover the application to the Randall-Sundrum scenario is discussed. In this specific example for a certain choice of Robin coefficients, one could make the effective cosmological constant vanish.
机译:在本文中,我们计算了一个量化的无质量共形偶合标量场的应力-能量张量,该标量场具有共形平坦的布氏世界几何背景,其中该标量场满足两个平行板上的Robin边界条件。在罗宾边界条件的一般情况下,公式导出了能量动量张量的真空期望值。此外,获得了每单位面积的表面能。作为一般公式的应用,我们考虑了AdS4 + 1块的重要特殊情况;此外,还讨论了在Randall-Sundrum场景中的应用。在此特定示例中,对于一定的Robin系数选择,可以使有效的宇宙学常数消失。

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