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Assessing Probability of Correct Ambiguity Resolution in the Presence of Time-Correlated Errors

机译:存在时间相关错误时评估正确歧义解决方案的可能性

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To meet their accuracy requirements, many applications require the resolution of the carrier phase ambiguities to their integer values. However, the process of ambiguity resolution is ultimately based on statistical values and therefore has an associated probability of being performed correctly. This paper develops a method of computing the probability of correctly fixing the ambiguities in the presence of time correlated errors. A new Kalman filter for use in the presence of time correlated observations is reviewed and adapted for carrier phase GPS applications. In terms of correlated errors, consideration is specifically given to ionosphere, zenith troposphere, and multipath effects; all modeled as first-order Gauss-Markov processes. Simulated results, based on the covariance matrix of the float ambiguities, are used to provide theoretical bounds on the probability of correct fix using several levels of observation error variances and time correlations. Results indicate that increased correlation of observations reduces the ability to resolve ambiguities suggesting that if observation correlation is ignored, overly optimistic probabilities of correct ambiguity resolution will be obtained.
机译:为了满足其精度要求,许多应用要求将载波相位模糊度的分辨率解析为其整数值。但是,歧义解决的过程最终基于统计值,因此具有正确执行的关联概率。本文提出了一种计算存在时间相关误差时正确纠正歧义的概率的方法。对存在时间相关观测的情况下使用的新型卡尔曼滤波器进行了审查,并适用于载波相位GPS应用。在相关误差方面,专门考虑了电离层,天顶对流层和多径效应。全部建模为一阶高斯-马尔可夫过程。基于浮点模糊度的协方差矩阵的模拟结果可用于使用几种级别的观察误差方差和时间相关性来提供正确修复概率的理论界限。结果表明,观察相关性的增加降低了解决歧义性的能力,这表明如果忽略观察相关性,将获得正确歧义解决方案的过度乐观概率。

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