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WellCAD Basics - Advanced Logic Technology

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Balanced Tangential: Coordinates of point B’<br />

are calculated by moving one half of a sample<br />

rate (dL) along the tangent calculated from<br />

Azimuth and Tilt at the former position (A)<br />

and next moving one half of a sample rate into<br />

the direction calculated from Azimuth and Tilt<br />

measured at B.<br />

Radius Of Curvature: The coordinates of B’<br />

are calculated by incrementally approaching the<br />

Azimuth and Tilt angles beginning with the<br />

values measured at A and ending with the<br />

values measured at B – it is an integration along<br />

the well path.<br />

BOOK 1 - WELLCAD BASICS - 151<br />

Detailed information about the algorithm can be found in Walstrom, J.E. et al.: “A<br />

Comparison of Various Directional Survey Models and an Approach To Model<br />

Error Analysis”. Journal of Petroleum, <strong>Technology</strong> 24, August 1972<br />

Azimuth Correction:<br />

The value set in the edit box for a magnetic declination correction will be subtracted<br />

from the incoming azimuth values. Assumed the azimuth channel provides an<br />

azimuth with respect to magnetic north the computed Northing and Easting<br />

coordinates use True North as reference. Magnetic declination must be inserted as<br />

clockwise measured angle from Magnetic North to True North. E.g. let us assume a<br />

magnetic declination of 10 deg West (sometimes given as –10 degrees). The value<br />

that must be inserted into the edit box is 10.<br />

Estimation of uncertainty:<br />

If you check this option and set the values for the accuracy of the azimuth and tilt<br />

recordings, two additional Well Logs will be output. The uncertainty at each point<br />

can be depicted as ellipse, with the most probable value being the mid point of the<br />

ellipse. The amount of uncertainty is reflected by the size of the ellipse – the<br />

extension of the long and short axis defining the ellipse. The two Well Logs will<br />

contain the computed length of the two axis of the error ellipse for each<br />

measurement point. As the algorithm is based on a probabilistic approach you will<br />

get less uncertainty the more orientation measurements have been made.

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