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Efficient, Automated Cycle-Slip Correction Of Dual-Frequency Kinematic GPS Data

机译:双频运动学GPS数据的高效,自动周跳校正

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In order to attain high precision positioning andrnnavigation results with GPS, cycle slips must be correctlyrnrepaired at the data preprocessing stage. A slip of only arnfew cycles can bias measurements enough to makerncentimetre-level positioning or navigation difficult. Overrnthe past decade a number of methods have beenrndeveloped to detect and repair cycle slips. The majorityrnof approaches involve forming cycle-slip-sensitive linearrncombinations of the available observables. Algorithmsrnhave been designed to detect, determine, and repair theserncycle slips by fitting functions to the linear combinationsrnand observing differences between the functions and therndata combinations. These methods invariably require userrnintervention for problematic cycle slips in portions ofrndata, tuning of input parameters to data, or introduction ofrnadditional carrier-phase ambiguity-resolution parametersrnin the main data processing where pre-processing cyclesliprndetermination has failed.rnA method has been developed from various existingrntechniques, that provides fully automatic cycle-sliprncorrection at the data preprocessing stage. The algorithmsrnutilise two dual frequency, double-difference carrierrnphase and pseudorange geometry-free linearrncombinations. These combinations are filtered to allowrnfor high-resolution cycle-slip detection, and are thenrncompared with least-squares-fitted Chebyshevrnpolynomials for cycle-slip determination. Resultsrnindicate that single-cycle slips can be reliably detected forrnreceivers in varied environments, and that these slips canrnbe repaired correctly.
机译:为了使用GPS获得高精度的定位和导航结果,必须在数据预处理阶段正确修复周跳。仅仅一个错误循环就可以使测量值产生偏差,从而使厘米级的定位或导航变得困难。在过去的十年中,已经开发出了许多方法来检测和修复循环滑移。多数方法涉及形成可用观测值的周期滑移敏感线性组合。通过将函数拟合到线性组合中并观察函数与数据组合之间的差异,设计了算法来检测,确定和修复serncycle滑动。这些方法总是需要用户干预,以解决部分数据中存在问题的循环滑移,调整数据的输入参数或在预处理循环滑移确定失败的主要数据处理中引入附加的载波相位模糊度解析度参数的问题。 ,可以在数据预处理阶段提供全自动的周期滑移校正。该算法利用两个双频,双差分载波相位和无伪距几何线性组合。过滤这些组合以允许进行高分辨率的循环滑移检测,然后将其与最小二乘拟合的切比雪夫多项式进行比较,以确定循环滑移。结果表明,可以在各种环境中可靠地检测接收者的单周期滑移,并且可以正确地修复这些滑移。

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