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arXiv 1404.0946gr-qcastro-ph.CO
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F(X)- V(X)标量场拉格朗日量的相空间分析及平坦宇宙学中的标度解

Phase space analysis of the F (X) - V (ϕ) scalar field Lagrangian and scaling solutions in flat cosmology

Josue De-Santiago, Jorge L. Cervantes-Cota

摘要:

我们回顾了在我们以前的工作中发展的一个自治微分方程系统[1],它描述了一个充满正压流体和带有修正动力学项L=F(X)-V(φ)的标量场的平坦宇宙学。我们分析了临界点,总结了获得标度解的条件。我们考虑一组变换,并表明,他们留下不变的运动方程的系统中,获得的缩放解决方案,允许减少自由度的数量。

英文摘要:

We review a system of autonomous differential equations developed in our previous work [1] describing a flat cosmology filled with a barotropic fluid and a scalar field with a modified kinetic term of the form L=F(X)-V(phi). We analyze the critical points and summarize the conditions to obtain scaling solutions. We consider a set of transformations and show that they leave invariant the equations of motion for the systems in which the scaling solution is obtained, allowing to reduce the number of degrees of freedom.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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