首页> 外文会议>AAS/AIAA Space Flight Mechanics Meeting; 20060122-26; Tampa,FL(US) >LIAISON NAVIGATION IN THE SUN-EARTH-MOON FOUR-BODY PROBLEM
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LIAISON NAVIGATION IN THE SUN-EARTH-MOON FOUR-BODY PROBLEM

机译:日月四体问题中的联络导航

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Liaison Navigation involves the use of scalar satellite-to-satellite tracking data to autonomously determine both the relative and absolute positions and velocities of a constellation of spacecraft. It was shown that Liaison Navigation worked well for spacecraft in halo orbits in the Earth-Moon three-body problem. In this paper, Liaison Navigation is simulated using libration orbits in the bicircular four-body problem involving the Earth, the Moon, and also the Sun. These bicircular libration orbits similar to halo orbits were computed using a multiple shooting method and initialized with a halo orbit computed in the three-body problem. Constellations of two spacecraft were placed in various bicircular orbits and crosslink range measurements were simulated. With those observations, orbit determination was used, and the resulting covariance matrix gave an estimate of the orbit determination accuracy. The fourth body gravity introduced large variation in the orbit determination accuracy which depended on the positions of the primary bodies. The average increase in error was about 3% over similar three-body halo orbits. When the Earth-Moon orbit plane is inclined with respect to the Sun-Earth orbit plane, the error was increased again by about 1%. Solar Radiation Pressure was included in the force model with no significant change in orbit determination accuracy. Estimating the reflectance of both spacecraft in a two-spacecraft constellation was possible to within 1-2% of the true reflectance. It appears that orbit determination error on the order of 10 m (1σ) could be achievable in actual operation.
机译:联络导航涉及使用标量卫星到卫星的跟踪数据来自主确定航天器星座的相对位置和绝对位置以及速度。结果表明,联络导航在地球月球三体问题的晕圈中的航天器工作良好。在本文中,联络导航是使用涉及地球,月球和太阳的双圆四体问题中的自由轨道进行模拟的。这些类似于晕圈轨道的双圆自由轨道是使用多重射击方法计算的,并使用在三体问题中计算出的晕圈轨道进行了初始化。将两个航天器的星座放置在各种双圆轨道上,并模拟了交联距离的测量结果。通过这些观察,使用了轨道确定,并且所得的协方差矩阵给出了轨道确定精度的估计。第四体重力引起了取决于主体位置的轨道确定精度的巨大变化。在类似的三体光晕轨道上,平均误差增加了约3%。当月球轨道平面相对于日地轨道平面倾斜时,误差再次增加了约1%。太阳辐射压力包括在力模型中,轨道确定精度没有明显变化。估计两个航天器星座中两个航天器的反射率都可能在真实反射率的1-2%之内。看来在实际操作中可以实现大约10 m(1σ)的轨道确定误差。

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