首页> 外文OA文献 >On some possible mathematical connections concerning Noncommutative Minisuperspace Cosmology, Noncommutative Quantum Cosmology in low-energy String Action, Noncommutative Kantowsky-Sachs Quantum Model, Spectral Action Principle associated with a Noncommutative Space and some aspects concerning the Loop Quantum Gravity
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On some possible mathematical connections concerning Noncommutative Minisuperspace Cosmology, Noncommutative Quantum Cosmology in low-energy String Action, Noncommutative Kantowsky-Sachs Quantum Model, Spectral Action Principle associated with a Noncommutative Space and some aspects concerning the Loop Quantum Gravity

机译:关于非交换微空间宇宙学,非交换量子宇宙学,低交换量子行为,非交换Kantowsky-sachs量子模型,与非交换空间相关的谱运动原理以及关于环量子引力的一些方面的一些可能的数学联系

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摘要

This paper is a review of some interesting results that has been obtained in various sectors of noncommutative cosmology, string theory and loop quantum gravity. In the Section 1, we have described some results concerning the noncommutative model of the closed Universe with the scalar field. In the Section 2, we have described some results concerning the low-energy string effective quantum cosmology. In the Section 3, we have showed some results regarding the noncommutative Kantowsky-Sachs quantum model. In Section 4, we have showed some results regarding the spectral action principle associated with a noncommutative space and applied to the Einstein-Yang-Mills system. Section 5 is a review of some results regarding some aspects of loop quantum gravity. In Section 6, we’ve described some results concerning the dynamics of vector mode perturbations including quantum corrections based on loop quantum gravity. In Section 7, we’ve described some equations concerning matrix models as a non-local hidden variables theories. In Section 8, we have showed some results concerning the quantum supergravity and the role of a “free” vacuum in loop quantum gravity. In Section 9, we’ve described various results concerning the unifying role of equivariant cohomology in the Topological Field Theories. In conclusion, in Section 10 we have showed the possible mathematical connections between the arguments above mentioned and some relationship with some equations concerning some sectors of Number Theory.
机译:本文回顾了在非交换宇宙学,弦论和环量子引力的各个领域获得的一些有趣的结果。在第1节中,我们描述了有关带标量字段的封闭宇宙非交换模型的一些结果。在第2节中,我们描述了有关低能弦有效量子宇宙学的一些结果。在第3节中,我们显示了有关非交换Kantowsky-Sachs量子模型的一些结果。在第4节中,我们展示了有关与非交换空间相关的光谱作用原理的一些结果,并应用于爱因斯坦-杨-米尔斯系统。第5节是有关环量子引力某些方面的一些结果的综述。在第6节中,我们描述了一些有关矢量模式扰动动力学的结果,包括基于环量子引力的量子校正。在第7节中,我们将与矩阵模型有关的一些方程式描述为非局部隐藏变量理论。在第8节中,我们展示了一些有关量子超重力和“自由”真空在环量子重力中的作用的结果。在第9节中,我们描述了有关等价同调在拓扑场论中统一作用的各种结果。总而言之,在第10节中,我们显示了上述论点与数论某些领域的某些方程之间的可能数学联系。

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    Nardelli Michele;

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  • 年度 2007
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