卫星和飞船跟踪测控问题的数学模型
위성화비선근종측공문제적수학모형
Models for tracking and monitoring spaceships and satellites
  • 万方数据
    纯粹数学与应用数学 순수수학여응용수학
    PURE AND APPLIED MATHEMATICS
    2011年 5期 685-687,693 ,共4页

    齐利华%蒋彦%高翠翠%王利娟%张建鸥

    제리화%장언%고취취%왕리연%장건구

    测控站%测控站张角%蜂巢式覆盖 測控站%測控站張角%蜂巢式覆蓋
    측공참%측공참장각%봉소식복개
    monitoring station%monitoring field angle%hexagonal coverage
    针对卫星和飞船跟踪测控的建站问题，基于几何关系和蜂巢式覆盖思想，依据不同情形建立了数学模型，求得实现全程测控时所需最少测控站个数．分析了神舟七号测控站的测控范围．并对模型加以验证．
    침대위성화비선근종측공적건참문제，기우궤하관계화봉소식복개사상，의거불동정형건립료수학모형，구득실현전정측공시소수최소측공참개수．분석료신주칠호측공참적측공범위．병대모형가이험증．
    Based on geometry relation and cellular coverage, different mathematical models are established in different situations for the satellite tracking and monitoring.The minimal number of tracking and monitoring stations for spaceship and satellite＇s whole-course monitoring is obtained. The models are proofed by calculating and analyzing the monitoring ranges of Shenzhou-7 spaceship tracking stations.
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