论文标题

标量向量扭转理论中暗能的动力学

Dynamics of dark energy in a scalar-vector-torsion theory

论文作者

Gonzalez-Espinoza, Manuel, Otalora, Giovanni, Leyva, Yoelsy, Saavedra, Joel

论文摘要

我们研究了标量向量扭转理论中暗能的宇宙学动力学。矢量场由宇宙三合会描述,标量场是具有非最小耦合到重力的典型类型。通过标量场和扭转之间的相互作用引入了与重力的耦合,在触发性重力的背景下定义了扭转。我们得出了Friedmann-Lema-Robertson-Walker时空背景的完整的场方程,并获得相关的自主系统。我们获得临界点及其稳定条件,以及它们的宇宙学特性。因此,我们表明宇宙的热历史已成功地再现。此外,已经发现标量和矢量场密度与辐射和物质背景流体相同的新缩放溶液。最后,我们还表明,存在新的吸引子固定点,其性质主要是媒介物,并且可以解释当前的加速扩展,从而解释了暗能量偏分。

We study the cosmological dynamics of dark energy in a scalar-vector-torsion theory. The vector field is described by the cosmic triad and the scalar field is of the quintessence type with non-minimal coupling to gravity. The coupling to gravity is introduced through the interaction between the scalar field and torsion, where torsion is defined in the context of teleparallel gravity. We derive the full set of field equations for the Friedmann-Lemaître-Robertson-Walker space-time background and obtain the associated autonomous system. We obtain the critical points and their stability conditions, along with the cosmological properties of them. Thus, we show that the thermal history of the universe is successfully reproduced. Furthermore, new scaling solutions in which the scalar and vector field densities scale in the same way as the radiation and matter background fluids have been found. Finally, we also show that there exist new attractor fixed points whose nature is mainly vectorial, and which can explain the current accelerated expansion and therefore the dark energy-domination.

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