摘要
几何精度衰减因子(GDOP)是衡量定位构型优劣的重要指标,探讨最小GDOP定位构型的几何结构在单GNSS星座设计和多系统组合优化方面具有现实意义。在GNSS普遍采用的Walker构型的基础上,导出了最小GDOP组合Walker构型所应满足的条件方程。讨论了单一和组合Walker构型的GDOP地表覆盖性质。最后,通过仿真分析验证了主要结论。
The GDOP (geometric dilutions of precision) is a key criterion to measure the graphic inten- sity of single-point-positioning configurations. Revealing the geometry of configurations with minimal GDOP has practical significance in the optimization design of single GNSS satellite constellation or multi-constellations. From the common used Walker configuration, we deduce a conditional equation to the combined Walker configurations to minimize the GDOP. The GDOP distribution on the surface of the Earth is discussed in terms of the conditional equation for minimizing the GDOP. Simulations were performed to verify the main results.
出处
《武汉大学学报(信息科学版)》
EI
CSCD
北大核心
2016年第3期380-387,共8页
Geomatics and Information Science of Wuhan University
基金
国家自然科学基金(41020144004
41104018
41474011)
国家科技支撑计划(2012BAB16B01)
国家863计划(2009AA121405
2013AA122501)
北斗全球连续监测评估(GFZX0301040309)
福建省海岛与海岸带管理技术研究实验室开放研究基金(201403)~~
关键词
GNSS星座
定位构型
Walker构型
测距方程
最优构型
GNSS constellation
positioning configuration
Walker configuration
distance equation
op-timal configuration