Abstract

Geodetic measurements are commonly used in displacement analysis to determine the absolute values of displacements of points of interest. In order to properly determine the displacement values, it is necessary to correctly identify a subgroup of mutually stable points constituting a reference system. The complexity of this task depends on the spatial size of the network, the timespan of measurements and geological conditions affecting the type of changes in the location of points. As a consequence of the abovementioned factors, the task of stable identification in a longer timespan for a subgroup of points may produce equivocal results. In particular, it is likely that alternative subgroups of reference points meeting the mutual stability criteria will be selected, sometimes without common reference points. The proposed method of reference system identification utilises optimisation algorithms. Two such algorithms were tested, i.e., simulated annealing (SA) and Hooke-Jeeves (HJ) method. Two numerical examples were used to test the proposed method. Although in the first example both methods delivered a positive result, the second example showed the superiority of the SA method over the HJ. The proposed method can be considered a tool supporting the person analysing and making calculations in reaching the ultimate decision on reference points.

Highlights

  • Determination of point displacements or object deformation can be found in a lot of fields of study, including both engineering

  • To check the effectiveness of the identification of subgroups of mutually stable reference points in all points of each object, subgroups were isolated for which different displacements were simulated

  • The proposed procedure of identification of the reference system based on the search of the space of transformation parameters was intended to identify the group of mutually stable reference points, and to detect the potential alternative solutions

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Summary

Introduction

Determination of point displacements or object deformation can be found in a lot of fields of study, including both engineering (e.g., dam deformations [1,2,3] and natural sciences (deformations related with geological processes [4,5]). Because the effect of these changes may potentially pose a threat to the infrastructure connected with human activity and human life itself, it is often necessary to monitor these changes in order to evaluate the safety levels and predict potential dangers

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