[1] Adjustment computations based on the least-squares principle. [ in German]
[2] A. Amiri-Simkooei and S. Jazaeri, Weighted total least squares formulated by standard least squares theory, J. Geodetic Sci. 2 (2012), no. 2, 113–124.
[3] J.D. Cothren, Reliability in constrained Gauss-Markov models: an analytical and differential approach with applications in photogrammetry, The Ohio State University, 2004.
[4] J.-F. Guo, J.-K. Ou, and Y.-B. Yuan, Reliability analysis for a Robust m-estimator, J. Survey. Engin. 137 (2011), no. 1, 9–13.
[5] K.-R. Koch, Robust estimations for the nonlinear Gauss Helmert model by the expectation-maximization algorithm, J. Geodesy 88 (2014), no. 3, 263–271.
[6] D. Mihajlovic and Z. Cvijetinovic, Weighted coordinate transformation formulated by standard least-squares theory, Survey Rev. 49 (2017), no. 356, 328–345.
[7] F. Neitzel, Generalization of total least-squares on example of unweighted and weighted 2d similarity transformation, J. Geodesy 84 (2010), no. 12, 751–762.
[8] F. Neitzel and B. Schaffrin, On the Gauss–Helmert model with a singular dispersion matrix where bq is of smaller rank than b, J. Comput. Appl. Math. 291 (2016), 458–467.
[9] F. Neri, G. Saitta, and S. Chiofalo, An accurate and straightforward approach to line regression analysis of error-affected experimental data, J. Phys. E: Sci. Instrum. 22 (1989), no. 4, 215.
[10] B. Schaffrin, Reliability measures for correlated observations, J. Survey. Engin. 123 (1997), no. 3, 126–137.
[11] Z. Zhou and Y. Wu, System model bias processing approach for regional coordinated states information involved filtering, Math. Prob. Engin. 2016 (2016).