黄杰. 多程重力段差平差计算方法[J]. 华北地震科学, 1988, 6(3): 26-31.
引用本文: 黄杰. 多程重力段差平差计算方法[J]. 华北地震科学, 1988, 6(3): 26-31.
Huang Jie. A CALCULATION METHOD FOR ADJUSTMENT OF SEGMENT DIFFERENCE OF MULTIPATH GRAVITY MEASUREMENT[J]. North China Earthquake Sciences, 1988, 6(3): 26-31.
Citation: Huang Jie. A CALCULATION METHOD FOR ADJUSTMENT OF SEGMENT DIFFERENCE OF MULTIPATH GRAVITY MEASUREMENT[J]. North China Earthquake Sciences, 1988, 6(3): 26-31.

多程重力段差平差计算方法

A CALCULATION METHOD FOR ADJUSTMENT OF SEGMENT DIFFERENCE OF MULTIPATH GRAVITY MEASUREMENT

  • 摘要: 本文运用牛顿插值公式来表征重力仪的掉格函数,进而导出了多程重力段差的平差方法。通过算例予以检验。方法简单严密且具有较大的灵活性及适用性。在重力基线上测定重力仪格值时,通常采用多程段差测量。计算重力段差时,虽然可用先按每两程观测计算一个结果,然后取全部结果的平均值作为最终结果,但它是一种近似方法。严密方法应足整体乎差计算多程段差测量结果,并选用更完善的仪器棹格模式,以求得最终段差值。文献1给出了附有未知数的条件事差方法来实现整体平 差,但公式烦多,不易记忆,运算量也并未减轻。本文运用牛顿内插公式来表征仪器掉格函数,在最小二乘原则下一并求定段差的最或然值及其牛顿系数。平差计算简单严密,且掉格函数式的形式可最佳选定。文中附有算例,以验证本文计筧正确。

     

    Abstract: In this paper, Newton's interpolation formula is used to describe the drift function of fravimeters and then the adjustment method for the segment difference of roultypath gravity measurement is deduced. The metliod is tested through calculations. It is siniple, strict, lexible and applicable.

     

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