High obliquity, high angular momentum Earth as Moon’s origin revisited by Advanced Kinematic Model of Earth-Moon System

B. Sharma
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Abstract

Matija Cuk et.al (2016) have proposed a new model for the birth and tidal evolution of our natural satellite Moon, born from lunar accretion of impact generated terrestrial debris in the equatorial plane of high obliquity, high angular momentum Earth. This paper examines their findings critically in the light of Advanced Kinematic Model (AKM) which includes Earth’s obliquity(ɸ), Moon’s orbital plane inclination (α), Moon’s obliquity (β) and lunar’s orbit eccentricity (e). It is shown that AKM’s valid range of application is from 45RE to 60.33RE. The evolution of α, β, e is in correspondence with the simulation results of Matija Cuk et.al (2016) but evolution of Earth’s obliquity has a break at 45RE. According to AKM, earlier than 45RE Earth should achieve 0° obliquity in order to achieve the modern value of eco-friendly 23.44° obliquity. Cuk et al (2016) silent on this point. AKM stands vindicated because using protocol exchange algorithm http://doi.org/10.1038/protex.2019.017, AKM has successfully given precise theoretical formalism of Observed LOD curve for the last 1.2 Gy time span opening the way for early warning and forecasting methods for Earth-quake and sudden Volcanic eruptions. This paper gives us an algorithm to determine the short term and long term changes in Earth’s obliquity which is related to Weather and Climate Extremes. Hence this paper gives us the mathematical tool for predicting the Earth’s climate extreme.
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高倾角、高角动量地月系统的高级运动学模型重新考察了地球作为月球的起源
Matija Cuk等人(2016)提出了我们天然卫星月球的诞生和潮汐演化的新模型,月球是由月球撞击吸积产生的高倾角、高角动量的地球赤道平面上的陆地碎片。本文根据先进运动学模型(AKM),包括地球倾角(h)、月球轨道平面倾角(α)、月球倾角(β)和月球轨道偏心率(e),对他们的发现进行了批判性的检验。结果表明,AKM的有效应用范围为45RE ~ 60.33RE。α, β, e的演化与Matija Cuk等(2016)的模拟结果一致,但地球倾角的演化在45RE处有中断。根据AKM的说法,在45RE之前,地球应该达到0°倾角,才能达到现代生态价值23.44°倾角。Cuk et al(2016)对此保持沉默。利用协议交换算法http://doi.org/10.1038/protex.2019.017, AKM成功地给出了最近1.2 Gy时间跨度观测LOD曲线的精确理论形式,为地震和火山突然爆发的预警预报方法开辟了道路。本文给出了一种算法来确定与极端天气和气候有关的地球倾角的短期和长期变化。因此,本文为我们提供了预测地球极端气候的数学工具。
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