2017
DOI: 10.1007/s00190-016-0989-3
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Rank defect analysis and the realization of proper singularity in normal equations of geodetic networks

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Cited by 11 publications
(11 citation statements)
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“…The matrix condition number is about 10 4 , which indicates that the NEQ matrix is invertible, and there is no rank deficiency in the original NEQ. There is an apparent gap between the 3rd and 4th eigenvalues, and according to Kotsakis and Chatzinikos (2017) [13], the smallest three eigenvalues largely reflect the weak frame origin information in the NEQ, which can also be revealed in the geometrical assessment.…”
Section: Diagnosing Rank-deficient Problems Of the Original Neqmentioning
confidence: 99%
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“…The matrix condition number is about 10 4 , which indicates that the NEQ matrix is invertible, and there is no rank deficiency in the original NEQ. There is an apparent gap between the 3rd and 4th eigenvalues, and according to Kotsakis and Chatzinikos (2017) [13], the smallest three eigenvalues largely reflect the weak frame origin information in the NEQ, which can also be revealed in the geometrical assessment.…”
Section: Diagnosing Rank-deficient Problems Of the Original Neqmentioning
confidence: 99%
“…Kotsakis and Chatzinikos (2017) employed several indices and patterns to infer the datum contents of the NEQ, including the eigenvalues, the reference system effects, the geometrical assessment, the spectral assessment, and the "network distortions" [13]. To diagnose the rank-deficient problems of the original NEQ from the CMONOC network, we choose to test three items-the eigenvalue analysis, the geometrical assessment, and the network distortion-for one general NEQ on 2014101.…”
Section: Diagnosing Rank-deficient Problems and Cdr Filtering Of The mentioning
confidence: 99%
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