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arXiv 1310.6392gr-qchep-phhep-th
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动力二次引力的线性稳定性分析

Linear Stability Analysis of Dynamical Quadratic Gravity

Dimitry Ayzenberg, Kent Yagi, Nicolas Yunes

摘要:

我们在高频几何光学近似下对动态二次引力进行了线性稳定性分析。这种分析是基于研究的重力和标量模式的球对称和轴对称,真空的理论解决方案上传播。我们发现色散关系,不导致指数增长的传播模式,这表明该理论是线性稳定的这些背景下。模式被发现以亚光速和超光速传播,取决于传播模式相对于背景几何的方向,就像在动力学陈-西蒙斯引力。

英文摘要:

We perform a linear stability analysis of dynamical, quadratic gravity in the high-frequency, geometric optics approximation. This analysis is based on a study of gravitational and scalar modes propagating on spherically-symmetric and axially-symmetric, vacuum solutions of the theory. We find dispersion relations that do no lead to exponential growth of the propagating modes, suggesting the theory is linearly stable on these backgrounds. The modes are found to propagate at subluminal and superluminal speeds, depending on the propagating modes' direction relative to the background geometry, just as in dynamical Chern-Simons gravity.

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