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Short baseline GPS multi-frequency single-epoch precise positioning: utilizing a new carrier phase combination method

机译:短基线GPS多频单周期精确定位:利用新的载波相位组合方法

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Traditional carrier phase combinations are linear functions of the original carrier phases. We develop a new way of carrier phase combination that regards carrier phases of different frequencies as the basis of the carrier phase space. The combined carrier phase is a point of this space. Then, this point, i.e., the combined carrier phase, is mapped back to a single-dimensional carrier phase by a bidirectional mapping. The new single-dimensional carrier phase is called mapped carrier phase. The advantages of this combination approach are a long wavelength and small noise of the mapped carrier phase, which make ambiguity resolution easy. Unfortunately, the mapped carrier phase value is not well determined due to the noise in the observed phases. On the contrary, a set of possible mapped carrier phase values are attained; however, only one value is correct. To reduce the number of candidates and fix the correct value of the mapped carrier phase, the following steps are discussed: (1) The integer nature of the original carrier ambiguity is used to attain an initial set of possible mapped carrier phase values; (2) the distribution of the mapped carrier phase ambiguity is included to reduce the possible values; and (3) the Gaussian least-squares objective function is introduced to fix the correct value. As a result of these steps, a single-epoch positioning algorithm is established. Two experiments are carried out to preliminarily compare the new algorithm with LAMBDA. The results show that the new algorithm is slightly below LAMBDA in resolution success rate, but computationally more efficient than LAMBDA.
机译:传统的载波相位组合是原始载波相位的线性函数。我们开发了一种新的载波相位组合方法,该方法将不同频率的载波相位作为载波相位空间的基础。合并的载波相位是该空间的一点。然后,该点,即组合载波相位,通过双向映射被映射回到一维载波相位。新的一维载波相位称为映射载波相位。这种组合方法的优点是长波长和映射载波相位的小噪声,这使得歧义度解析变得容易。不幸的是,由于观察到的相位中的噪声,映射的载波相位值不能很好地确定。相反,获得了一组可能的映射载波相位值。但是,只有一个值是正确的。为了减少候选者的数目并确定映射载波相位的正确值,讨论了以下步骤:(1)使用原始载波模糊度的整数性质来获得一组可能的映射载波相位值的初始集合; (2)包括映射的载波相位模糊度的分布以减少可能的值; (3)引入高斯最小二乘目标函数来确定正确的值。这些步骤的结果是,建立了一个单时期定位算法。进行了两个实验以初步比较该新算法与LAMBDA。结果表明,新算法的解析成功率略低于LAMBDA,但计算效率高于LAMBDA。

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