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Quantum Cosmology of Fab Four John Theory with Conformable Fractional Derivative

机译:FAB四约翰理论的量子宇宙与适形分数衍生物

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We study a quantization via fractional derivative of a nonminimal derivative coupling cosmological theory, namely, the Fab Four John theory. Its Hamiltonian version presents the issue of fractional powers in the momenta. That problem is solved here by the application of the so-called conformable fractional derivative. This leads to a Wheeler–DeWitt equation of second order, showing that a Bohm–de Broglie interpretation can be constructed. That combination of fractional quantization and Bohmian interpretation provides us a new quantization method, in which the quantum potential is the criterion to say if a quantum solution is acceptable or not to be further studied. We show that a wide range of solutions for the scale factor is possible. Among all of those, a bouncing solution analogous to the perfect fluid cosmology seems to deserve special attention.
机译:我们通过非衍生偶联宇宙学理论的分数衍生来研究量化,即Fab四John理论。它的哈密顿版本呈现出势头中的分数力量。这里通过应用所谓的适形分数衍生物来解决这个问题。这导致了二阶的轮车 - DeWitt方程,表明可以构建BoHM-De Broglie解释。分数量化和博米解释的组合为我们提供了一种新的量化方法,其中量子电位是表示量子溶液是否可接受或不进一步研究的标准。我们表明,尺度因子的广泛解决方案是可能的。其中包括那些类似于完美流体宇宙学的弹跳解决方案似乎值得特别关注。

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