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A Novel Ambiguity Acceptance Test Threshold Determination Method with Controllable Failure Rate

机译:一种新的歧义验收测试阈值确定方法,具有可控的故障率

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Ambiguity validation as an important procedure of integer ambiguity resolution is to test the correctness of the fixed integer ambiguity of phase measurements before being used for positioning computation. Most existing investigations on ambiguity validation focus on test statistic. How to determine the threshold more reasonably is less understood, although it is one of the most important topics in ambiguity validation. Currently, there are two threshold determination methods in the ambiguity validation procedure: the empirical approach and the fixed failure rate (FF-) approach. The empirical approach is simple but lacks of theoretical basis. The fixed failure rate approach has a rigorous probability theory basis, but it employs a more complicated procedure. This paper focuses on how to determine the threshold easily and reasonably. Both FF-ratio test and FF-difference test are investigated in this research and the extensive simulation results show that the FF-difference test can achieve comparable or even better performance than the well-known FF-ratio test. Another benefit of adopting the FF difference test is that its threshold can be expressed as a function of integer least-squares (ILS) success rate with specified failure rate tolerance. Thus, a new threshold determination method named threshold function for the FF-difference test is proposed. The threshold function method preserves the fixed failure rate characteristic and is also easy-to-apply. The performance of the threshold function is validated with simulated data. The validation results show that with the threshold function method, the impact of the modelling error on the failure rate is less than 0.08%. Overall, the threshold function for the FF difference test is a very promising threshold validation method and it makes the FF-approach applicable for the real-time GNSS positioning applications.
机译:歧义验证作为整数歧义分辨率的重要过程是测试在用于定位计算之前的相位测量的固定整数歧义的正确性。大多数现有的歧义验证对测试统计数据的调查。如何更合理地确定阈值,虽然它是歧义验证中最重要的主题之一。目前,歧义验证程序中有两个阈值确定方法:经验方法和固定故障率(FF-)方法。经验方法很简单,但缺乏理论基础。固定故障率方法具有严格的概率论基础,但它采用了更复杂的程序。本文重点介绍如何轻松且合理地确定阈值。在本研究中研究了FF比率测试和FF差异测试,并且广泛的仿真结果表明,FF差异试验可以实现比众所周知的FF比率测试更好或更好的性能。采用FF差异测试的另一个好处是其阈值可以表示为具有指定故障率容差的整数最小二乘(ILS)成功率的函数。因此,提出了一种新的阈值确定方法,命名用于FF差异测试的阈值函数。阈值函数方法保留固定故障率特性,并且也易于施加。使用模拟数据验证阈值函数的性能。验证结果表明,通过阈值函数方法,模型误差对故障率的影响小于0.08%。总的来说,FF差异测试的阈值函数是一个非常有前景的阈值验证方法,它使得FF方法适用于实时GNSS定位应用。

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