Verification Method of Satellite Gravitational Gradient Data Accuracy Based on Tensor Invariant Theory
A gravitational gradient and accuracy verification technology, applied to measuring devices, instruments, ground navigation, etc., can solve problems such as unusable, poor performance of satellite data, and low accuracy
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[0149] Embodiment 1 provides a method for verifying the accuracy of satellite gravitational gradient data based on tensor invariance theory, the verification method comprising the following steps:
[0150] Step A: Overall accuracy verification of the satellite gravitational gradient tensor.
[0151] Wherein, the step A includes the following steps:
[0152] Step A1: Accuracy verification of gravitational gradient data before calibration;
[0153] Specifically, the step A1 includes the following steps:
[0154] Step A1-1: Build a tensor-invariant system {I 1 ,I 2 ,I 3 }, the tensor invariant system {I 1 ,I 2 ,I 3 } The expression is:
[0155] I 1 =V 11 +V 22 +V 33 (Formula 14-1)
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[0158] In the formula: I 1 is the first invariant of a tensor-invariant system; I 2 is the second invariant of the tensor-invariant system; I 3 is the third invariant of the tensor-invariant system; V 11 is the satellite gravitational gradient component in the ...
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