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Gravitational waves and degrees of freedom in higher derivative gravity

机译:引力波和更高衍生重力的自由度

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摘要

We study the degrees of freedom of the metric in a general class of higher derivative gravity models, which are interesting in the context of quantum gravity as they are (super)renormalizable. First, we linearize the theory for a flat background metric in a Teyssandier gauge for an arbitrary number of spacetime dimensions D. The higher-order derivative field equations for the metric perturbation can be decomposed into tensorial and scalar field equations resembling massless and massive waves equations. For the massive tensor field in D dimensions, we demonstrate that the harmonic gauge condition is induced dynamically and only the transverse modes are excited in the presence of a matter source. For the special case of quadratic gravity in four-dimensional spacetime, we show that only the quadrupole moment contributes to the gravitational radiation from an idealized binary system.
机译:我们研究了一般等级的较高衍生重力模型中的公制的自由度,这些重力模型是有趣的,因为它们是(超级)更新的。 首先,我们在Teyssandier尺寸中线性化为一个任意数量的空间尺寸D.度量扰动的高阶导数场方程可以分解成具有基本和大规模波的姿态和标量场方程 。 对于D尺寸的大规模张力场,我们证明动态地诱导谐波规条件,并且在物质源存在下仅激发横向模式。 对于四维空间中的二次重力的特殊情况,我们表明只有四轮轴矩有助于来自理想化二元系统的引力辐射。

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