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Figure 4.2: Components of the position vector in the local level system

Figure 4 2: Components of the position vector in the local level system

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the Cartesian axes are rotated translated and rescaled. known Bursa- Wolf formula for three-dimensional Helmert transformation:
the Cartesian axes are rotated translated and rescaled. known Bursa- Wolf formula for three-dimensional Helmert transformation:
Elements 4; (i, ] =1, 2,3) in matrix R are functions of a,,a@,,a@, and can be linearized at the Finally, the linearized rotation matrix R becomes:
Elements 4; (i, ] =1, 2,3) in matrix R are functions of a,,a@,,a@, and can be linearized at the Finally, the linearized rotation matrix R becomes:
et Ur,H, and ws be the approximate scale factors. Similar to previous section the e Corresponding corrections by 6u,,6u. and 63, respectively, the correct scale factors wil
et Ur,H, and ws be the approximate scale factors. Similar to previous section the e Corresponding corrections by 6u,,6u. and 63, respectively, the correct scale factors wil
Eq.(2.23) is the linearized observation equations for one single control point i. For all n
Eq.(2.23) is the linearized observation equations for one single control point i. For all n
Table 4.1: Geocentric rectangular coordinates of the common points
Table 4.1: Geocentric rectangular coordinates of the common points
Please notice that the results presented in the above tables are obtained by using an adjustment model where all the coordinates have the same weights or the same variances. Corresponding
Please notice that the results presented in the above tables are obtained by using an adjustment model where all the coordinates have the same weights or the same variances. Corresponding
Table 4.5: Residuals in the local topocentric coordinate system when its origin is considered the point itself after a conventional transformation model same values for the RMS in all three components, and the new models does not bring any
Table 4.5: Residuals in the local topocentric coordinate system when its origin is considered the point itself after a conventional transformation model same values for the RMS in all three components, and the new models does not bring any
Table 4.7: Residual after an optimal 8-parameters transformation model has been carried out
Table 4.7: Residual after an optimal 8-parameters transformation model has been carried out
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