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Timing a gravimetric quasigeoid to GPS-levelling by non-stationary least-squares collocation

机译:通过非平稳最小二乘配置将准拟准地物定时到GPS水平

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摘要

This paper addresses implementation issues in order to apply non-stationary least-squares collocation (LSC) to a practical geodetic problem: fitting a gravimetric quasigeoid to discrete geometric quasigeoid heights at a local scale. This yields a surface that is useful for direct GPS heighting. Non-stationary covariance functions and a non-stationary model of the mean were applied to residual gravimetric quasigeoid determination by planar LSC in the Perth region of Western Australia. The non-stationary model of the mean did not change the LSC results significantly. However, elliptical kernels in non-stationary covariance functions were used successfully to create an iterative optimisation loop to decrease the difference between the gravimetric quasigeoid and geometric quasigeoid at 99 GPS-levelling points to a user-prescribed tolerance.
机译:本文解决了将非平稳最小二乘配置(LSC)应用于实际大地测量问题的实施问题:在局部尺度上将拟量拟准拟和离散几何拟准拟高度拟合。这将产生可用于直接GPS高度测量的表面。将非平稳协方差函数和均值的非平稳模型应用于通过平面LSC在西澳大利亚州珀斯地区进行的残留重量拟类地理确定。均值的非平稳模型并未显着改变LSC结果。但是,非平稳协方差函数中的椭圆核已成功创建了一个迭代优化循环,以将99个GPS找平点上的重量准准几何和几何准准几何之间的差异减小到用户指定的公差。

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