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Numerical Studies of Resonance and Secular Effects of Gravitational Waves

机译:引力波的共振和长期效应的数值研究

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This work deals with the numerical solution of the gravitational waves effects on the orbital elements of the planets in case of commensurability between the wave’s frequency n_(g) and the planet’s mean motion n_(p). Taking Mercury and Pluto as practical examples for low frequency and high frequency, the variations of the orbital elements of Mercury due to resonance of gravitational wave are different and small than the perturbation on Pluto. The amount of changing in the orbital elements under the effects of gravitational waves is different from planet to planet according to the planet’s mean motion n_(p). For low frequency n_(g), the secular variation in orbital elements will be negative (i.e. decreasing) in the inclination, semi-major axis and the eccentricity (i, a, e) like as Pluto. For high frequency n_(g) like Mercury, the secular variation in all the orbital elements will be positive ( i.e. increasing). The perturbation on all the orbital elements of two planets is changing during each revolution except the eccentricity e of Mercury and the mean anomaly M of Mercury and Pluto during the time.
机译:在波的频率n_(g)和行星的平均运动n_(p)之间具有可比性的情况下,这项工作涉及重力波对行星轨道元素的数值解。以水星和冥王星的低频和高频为例,由于重力波的共振,水星轨道元素的变化与冥王星的摄动不同,且变化较小。根据行星的平均运动n_(p),在重力波的作用下,轨道元素的变化量因行星而异。对于低频n_(g),轨道元素的长期变化在倾斜度,半长轴和偏心率(i,a,e)方面都将是负的(即减小),就像冥王星一样。对于像水星这样的高频n_(g),所有轨道元素的长期变化都是正的(即增加)。除了水星的偏心率e和水星与冥王星在此期间的平均距平M之外,两颗行星的所有轨道元素的摄动在每次旋转中都在变化。

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