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A Simplified Theoretical Treatment and Simulated Experimental Calculation of the Roche Limit

机译:罗氏极限的简化理论处理和模拟实验计算

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摘要

First calculated theoretically in 1850 by-French mathematician Eduardo Roche, the Roche limit is the approximate distance from a Jovian planet beyond which moons are found. Within this distance, tidal forces (differential gravitational forces) are stronger than the gravitational binding forces between particles so moons cannot form and instead rings are found. Tidal forces are the differences in gravitation force exerted on different parts of an object due to being different distances from the source. This paper presents a simulation of a scientific experiment. First, a simple expression for the Roche limit, the boundary between the distances from a Jovian planet that the ring systems and moons are found, is derived. A computer simulation of an observation is then used to test the expression "experimentally."
机译:罗氏极限是在1850年由法国数学家爱德华多·罗氏(Eduardo Roche)首次从理论上计算得出的,它的极限值是距发现月亮的木星行星大约的距离。在此距离内,潮汐力(微分引力)要强于粒子之间的引力束缚力,因此卫星无法形成,而是找到了环。潮汐力是由于距震源的距离不同而施加在物体不同部位的重力差异。本文介绍了科学实验的模拟。首先,推导出罗氏极限的简单表达式,罗氏极限是找到环系统和卫星的距木星行星距离的边界。然后使用观察结果的计算机模拟来“实验性地”测试该表达。

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