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A Baseline Ambiguity Resolution Using Un-combined and Un-differenced Model with Equality Constraint

机译:使用具有等式约束的无组合和无差异模型的基线歧义解决

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With the development of GNSS technology, the higher demand for calculation is put forward in the field of the whole network baseline solution. The conventional baseline solution is a three-step method, which is complex and relies on the success rate of ambiguity solution at each step. A modified strategy for baseline ambiguity resolution is proposed in the paper, using un-combined and un-differenced model. The equality constraint is also used to recover the integer property of ambiguities. By the constraint of the fixed ambiguities, the baseline solution could be obtained. The data sets from various lengths of baselines are conducted to investigate the performance of the UD strategy. Depending on the empirical fixed success rate and convergence time, the modified strategy has a better AR performance on the rising satellites and weakens the unknown coefficient of correlation between ambiguities.
机译:随着GNSS技术的发展,对整个网络基线解决方案领域提出了更高的计算要求。常规基线解决方案是一个三步方法,该方法很复杂,并且依赖于每个步骤中歧义解的成功率。本文提出了一种改进的基线模糊度解决方案,该策略采用非组合和非差分模型。等式约束还用于恢复歧义的整数属性。通过固定歧义的约束,可以获得基线解。进行各种长度的基线数据集以研究UD策略的性能。根据经验的固定成功率和收敛时间,改进的策略在上升的卫星上具有更好的AR性能,并减弱了模糊度之间的未知相关系数。

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