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首页> 外文期刊>European Physical Journal Plus >Time-dependent toroidal compactification proposals and the Bianchi type II model: Classical and quantum solutions
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Time-dependent toroidal compactification proposals and the Bianchi type II model: Classical and quantum solutions

机译:与时间有关的环形压实建议和Bianchi II型模型:经典和量子解决方案

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摘要

In this work we construct an effective four-dimensional model by compactifying a ten-dimensional theory of gravity coupled with a real scalar dilaton field on a time-dependent torus without the contributions of fluxes as first approximation. This approach is applied to anisotropic cosmological Bianchi type II model for which we study the classical coupling of the anisotropic scale factors with the two real scalar moduli produced by the compactification process. Also, we present some solutions to the corresponding Wheeler-DeWitt (WDW) equation in the context of Standard Quantum Cosmology and we claim that these quantum solution are generic in the moduli scalar field for all Bianchi Class A models. Also we give the relation to these solutions for asymptotic behavior to large argument in the corresponding quantum solution in the gravitational variables and compare with Bohm's solutions, finding that this corresponds to the lowest-order WKB approximation.
机译:在这项工作中,我们通过压缩与时间相关的环上的实量标量Dilaton场的十维引力理论和实数标量理论,构造了有效的四维模型,而没有作为第一近似的通量贡献。这种方法适用于各向异性宇宙Bianchi II型模型,在该模型中,我们研究了各向异性比例因子与压实过程产生的两个实际标量模量的经典耦合。此外,我们在标准量子宇宙学的背景下为相应的Wheeler-DeWitt(WDW)方程提供了一些解决方案,并且我们声称这些量子解决方案在所有Bianchi A类模型的模量标量域中都是通用的。还将引力变量的相应量子解中的大自变量与这些渐近行为解的关系与博姆的解进行比较,发现这与最低阶的WKB近似相对应。

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