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STAR*NET V6 - Circe

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Chapter 10 Adjustments in Grid Coordinate Systems<br />

10.9 Entering a Geoid Height and Vertical Deflections<br />

In general, you work with elevations in <strong>STAR*NET</strong>, which is the height above the geoid<br />

usually determined by differential leveling. However, in the grid calculations performed<br />

during an adjustment, distances are reduced to the ellipsoid, not the geoid. Therefore<br />

<strong>STAR*NET</strong> must know the heights of points above the ellipsoid.<br />

The geoid height at a station is defined as the height above the ellipsoid minus the height<br />

above the geoid. Therefore, by entering the average geoid height for your project, the<br />

program can determine reasonably accurate ellipsoid height for all points to perform the<br />

necessary geodetic calculations.<br />

Enter the average geoid height value for your project in the “Grid Jobs” options group in<br />

the Project Options/Adjustment dialog as shown below.<br />

The geoid height value is always entered in meters, and don’t forget to use the proper<br />

sign! In the conterminous US, for example, the geoid is below the ellipsoid, so the geoid<br />

height is negative. In Alaska, the opposite is true, so the value is positive.<br />

Note that providing an approximate “average” project geoid height is adequate for<br />

working with conventional observations since their elevations are based on the geoid<br />

anyway. When working with GPS vectors, however, accurate geoid heights must be<br />

known for every point since vectors are based on the ellipsoid. The geoid height at each<br />

point is the single value that properly connects a GPS point’s ellipsoid height to its actual<br />

orthometric elevation! The <strong>STAR*NET</strong> “Professional” edition, which handles GPS<br />

vectors, includes the ability to enter geoid heights at every station as well as perform full<br />

geoid modeling.<br />

The average vertical deflections define known deflections from the vertical. These values<br />

represent the north and east deflections in seconds from a vertical line normal to the<br />

ellipsoid. Positive deflections are in the north and east directions. A positive deflection<br />

in the north direction means that the top of a plumb line leans north of its bottom when<br />

compared to a vertical line normal to the ellipsoid. In the example above, the plumb line<br />

would be leaning north and west.<br />

In grid projects, vertical deflections affect zenith angle, turned angle, direction and<br />

azimuth computations. These values should normally be left as zero if you don’t know<br />

the deflections for your project area. However, if they are known and are significant (i.e.<br />

several seconds), entering average values should give better results.<br />

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