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18-Geom-B3 Networks and Precise Engineering Surveys · December 2018

Question 11 of 12: Geodetic Deformation-Monitoring Techniques

Nivaar worked solution (AI-drafted; not reviewed by a licensed engineer)

Notes on this paper

Paper format: Closed-book, 3 hours, calculator permitted. TEN questions constitute a complete paper — Part A: all of #1–#8; Part B: one of #9/#10; Part C: one of #11/#12. All twelve questions are solved here for completeness. Most answers are essay-format; Q5, Q6 and Q9 carry short verified numeric illustrations.

Reference texts: Wolf, Ghilani & De Blij, Elementary Surveying: An Introduction to Geomatics (15th ed., Pearson); Mikhail & Gracie, Analysis and Adjustment of Survey Measurements (Van Nostrand, 1981); Kavanagh & Slattery, Surveying with Construction Applications; Hofmann-Wellenhof, Lichtenegger & Wasle, GNSS (Springer, 2008); Kahmen & Faig, Surveying (de Gruyter); Chrzanowski et al. on deformation analysis; USACE Structural Deformation Surveying (EM 1110-2-1009); ISO 17123 field-test procedures. Canadian frame throughout (NAD83(CSRS), CGVD2013).

Question 11 (Part C): Geodetic Deformation-Monitoring Techniques (8 marks)

Question text not reproduced: the examination questions are © Engineers and Geoscientists BC. Open the official past paper (linked at the top of this page) to read the question, then follow the worked solution below.

Geodetic deformation-monitoring techniques determine the movement of a structure or the ground by repeatedly measuring, from stable reference points, the positions of object points, and testing the coordinate changes between epochs for statistical significance. They are characterised by their use of an external reference frame (absolute movements), redundant observations, and rigorous least-squares analysis. The principal techniques are:

Two design philosophies underlie them. A reference (relative) network ties object points to demonstrably stable reference points outside the deforming zone; a free (dynamic) network analyses the object’s own points and identifies which have moved by congruency testing. In all cases the epochs are adjusted, the reference-point stability is verified, and displacement vectors are tested against their covariance ($F$-/congruency test) before being reported as real movement.