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Ambiguity-Free Method for Fast and Precise GNSS Differential Positioning

机译:快速,精确的GNSS差分定位的无歧义方法

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摘要

Methods based on integer ambiguity determination, such as the least-squares ambiguity decorrelation adjustment (LAMBDA) method, are currently used for precise global navigation satellite system (GNSS) differential positioning. In the present paper, the author proposes an ambiguity-free method based on a dedicated mixed (stochastic/deterministic) optimization algorithm that, unlike the LAMBDA method, is capable of providing reliable and accurate results using few observation epochs (e.g., 1-cm accuracy with just two epochs), having the additional advantages of insensitivity to cycle slips and impossibility of wrong ambiguity fixation. In addition, it is demonstrated that the application of the linear (deterministic) part of this algorithm yields the correct baseline results much more easily and quickly than methods requiring integer ambiguity determination, provided the initial approximate coordinates are accurate to a few centimeters. However, the use of ambiguity-free methods requires that the integer character of the ambiguities be preserved so that they can be eliminated; therefore no ionosphere-free combination can be computed and the methods are valid only for short baselines (e.g., less than 10 km).
机译:当前,基于整数模糊度确定的方法(例如最小二乘模糊度去相关调整(LAMBDA)方法)已用于精确的全球导航卫星系统(GNSS)差分定位。在本文中,作者提出了一种基于专用混合(随机/确定性)优化算法的无歧义方法,与LAMBDA方法不同,该算法能够使用很少的观测时间(例如1厘米)来提供可靠而准确的结果只需两个纪元就可以达到精确度),还具有对周跳不敏感和不可能进行错误歧义固定的其他优点。另外,证明了该算法的线性(确定性)部分的应用比需要整数模糊度确定的方法更容易,更快速地产生正确的基线结果,前提是初始近似坐标的精度应达到几厘米。但是,使用无歧义方法要求保留歧义的整数字符,以便可以消除它们。因此,无法计算无电离层的组合,并且这些方法仅适用于较短的基线(例如,小于10 km)。

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