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相关概念视频

Eccentricity of an Ellipse01:27

Eccentricity of an Ellipse

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An ellipse is a fundamental conic section defined by the constant sum of distances from any point on its curve to two fixed points, known as the foci. This geometric property can be physically demonstrated using a pencil, string, and two pins. By anchoring the string at both ends and maintaining it taut with a pencil, one can trace the outline of an ellipse.The shape and extent of the ellipse are determined by its eccentricity, e, defined as the ratio of the distance between the center and a...
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Kepler's First Law of Planetary Motion01:10

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In the early 17th century, German astronomer and mathematician Johannes Kepler postulated three laws for the motion of planets in the solar system. He formulated his first two laws based on the observations of his forebears, Nikolaus Copernicus and Tycho Brahe.
Polish astronomer Nikolaus Copernicus put forth a theory that stated a heliocentric model for the solar system. According to this heliocentric theory, all the planets, including Earth, orbit the Sun in circular orbits.
On the other hand,...
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The Moon orbits around the Earth. In turn, the Earth (and other planets) orbit the Sun. The space directly above our atmosphere is filled with artificial satellites in orbit. One can examine the circular orbit, the simplest kind of orbit, to understand the relationship between the speed and the period of planets and satellites with respect to their positions and the bodies that they orbit.
Nicolaus Copernicus (1473-1543) first suggested that the Earth and all other planets orbit the Sun in...
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Gravitation01:16

Gravitation

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In the years before Newton, a general belief prevailed that different laws governed objects in the sky than objects on Earth. When Kepler wrote down the three laws of planetary motion, explaining in detail the geometrical properties of the planetary orbits around the Sun, there was no immediate idea to discern their connection with more fundamental laws. It was Isaac Newton who, in 1665–66, figured out the connection between planetary motion, the motion of the moon around the Earth, and...
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Energy of a Satellite in a Circular Orbit

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Thousands of artificial satellites orbit the Earth every day at various distances from the Earth. Satellites that orbit the Earth below an altitude of 1,600 km are considered to be orbiting in low-Earth orbit (LEO). Research satellites and Earth observation satellites are usually placed in LEO, and mostly orbit the Earth in elliptical orbits. Navigation satellites are placed in medium-Earth orbit (MEO), ranging from 2,000 km to 36,000 km from the surface of the Earth. Meanwhile, communication...
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Newton's law of gravitation describes the gravitational force between any two point masses. However, for extended spherical objects like the Earth, the Moon, and other planets, the law holds with an assumption that masses of spherical objects are concentrated at their respective centers.
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Simulating Imaging of Large Scale Radio Arrays on the Lunar Surface
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证据表明,过去的月球轨道具有很高的异心率.

Ian Garrick-Bethell1, Jack Wisdom, Maria T Zuber

  • 1Department of Earth, Atmospheric and Planetary Sciences, Massachusetts Institute of Technology, 77 Massachusetts Avenue, Cambridge, MA 02139, USA. iang@mit.edu

Science (New York, N.Y.)
|August 5, 2006
PubMed
概括

过去的高离心轨道解释了月球神秘的惯性差异时刻. 这表明了月球的动态历史,并影响了我们对其早期热演变的理解.

科学领域:

  • 月球科学 月球科学
  • 星球动力学 星球动力学
  • 天体物理学 天体物理学

背景情况:

  • 拉普拉斯在1799年注意到的月球不平等的主要惯性时刻,在月球科学中仍然是一个重要的.
  • 这些差异体现在月球的低级重力场和 libra 参数中.

研究的目的:

  • 为了研究过去的高离心轨道如何解释月球主要惯性时刻观察到的差异.
  • 探索这些发现对月球动态历史和早期热演变的影响.

主要方法:

  • 进行了计算,以建模过去轨道配置对月球惯性时刻的影响.
  • 研究了潜在的轨道共振,例如类似于水星的3:2旋转轨道共振.

主要成果:

  • 计算表明,过去的高离心轨道可以解释月球的时刻差异.
  • 月球轨道周期与其旋转周期可能超过3:2共振被确定为一个可行的解决方案.

结论:

  • 过去的高离心轨道为月球惯性异常的时刻提供了令人信服的解释.
  • 月球的动态历史可能比以前认为的更丰富,影响了月球早期热演变的模型.

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