论文标题
系统体系结构和行星倾斜:对长期宜居性的影响
System Architecture and Planetary Obliquity: Implications for Long-Term Habitability
论文作者
论文摘要
在寻找我们太阳系以外的生命时,应关注那些有可能在长期出现和扩大生活所需的时间内保持可居住条件的行星。可观察到的行星结构是长期居住性的决定因素之一,因为它控制着轨道的进化,最终是地球所接受的恒星通量。通过假设行星系统的N体模拟和倾斜模型的合奏,我们证明了偏心,倾斜度和类似地球行星的前进周期的幅度和时期对巨型伴侣行星的轨道特征敏感。一系列瞬态的,海洋耦合的气候模拟显示了这些天文周期的特征如何对不断发展的表面条件和相对于现代地球的长期分数宜居性决定性。如果平均倾斜度足够低,可以在整个轨道年的大部分表面上保持温度,那么类似地球行星的宜居性随着木星状的伴侣的偏心而增加。一个巨大的伴侣更接近,导致地球状的行星的偏心循环较短,但较长,高振幅,倾斜循环。倾斜周期的周期和幅度可以估计由N体模拟计算的轨道途径估计为一阶。在大多数模拟中,倾斜幅度直接与轨道倾斜有关,而倾斜周期是淋巴结进动的函数和巨型伴侣的接近度。
In the search for life beyond our Solar system, attention should be focused on those planets that have the potential to maintain habitable conditions over the prolonged periods of time needed for the emergence and expansion of life as we know it. The observable planetary architecture is one of the determinants for long-term habitability as it controls the orbital evolution and ultimately the stellar fluxes received by the planet. With an ensemble of n-body simulations and obliquity models of hypothetical planetary systems, we demonstrate that the amplitude and period of eccentricity, obliquity, and precession cycles of an Earth-like planet are sensitive to the orbital characteristics of a giant companion planet. A series of transient, ocean-coupled climate simulations show how these characteristics of astronomical cycles are decisive for the evolving surface conditions and long-term fractional habitability relative to the modern Earth. The habitability of Earth-like planets increases with the eccentricity of a Jupiter-like companion, provided that the mean obliquity is sufficiently low to maintain temperate temperatures over large parts of its surface throughout the orbital year. A giant companion closer in results in shorter eccentricity cycles of an Earth-like planet but longer, high-amplitude, obliquity cycles. The period and amplitude of obliquity cycles can be estimated to first order from the orbital pathways calculated by the n-body simulations. In the majority of simulations, obliquity amplitude relates directly to the orbital inclination whereas the period of obliquity cycles is a function of nodal precession and the proximity of a giant companion.