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Wheeler-Dewitt equation with variable constants

机译:具有可变常数的Wheeler-Dewitt方程

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In this paper we study how all the physical "constants" vary in the framework described by a model in which we have taken into account the generalize conservation principle for its stress-energy tensor. This possibility enable us to take into account the adiabatic matter creation in order to get rid of the entropy problem. We try to generalize this situation by contemplating multi-fluid components. To validate all the obtained results we explore the possibility of considering the variation of the "constants" in the quantum cosmological scenario described by the Wheeler-DeWitt equation. For this purpose we explore the Wheeler-DeWitt equation in different contexts but from a dimensional point of view. We end by presenting the Wheeler-DeWitt equation in the case of considering all the constants varying. The quantum potential is obtained and the tunneling probability is studied. [References: 11]
机译:在本文中,我们研究了模型描述的框架中所有物理“常数”如何变化,在该模型中,我们考虑了其应力-能量张量的广义守恒原理。这种可能性使我们能够考虑到绝热物质的产生,从而摆脱了熵问题。我们尝试通过考虑多流体组件来概括这种情况。为了验证所有获得的结果,我们探索了在Wheeler-DeWitt方程描述的量子宇宙学场景中考虑“常数”变化的可能性。为此,我们从尺寸的角度探讨了Wheeler-DeWitt方程。在考虑所有常数变化的情况下,我们首先提出Wheeler-DeWitt方程。获得量子势并研究隧穿概率。 [参考:11]

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