Ellipsoid : Length of meridian arc
The length of a meridian arc m between the parallels of geodetic latitudes φ1 and φ2 is computed. Also the inverse problem is solved.
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If instead of the geodetic latitude a different latitude is given or desired then it can be converted using
Latitude dependent quantities .
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In the library
| Link | Author(s) | Title | Year | Type | Pages MByte |
|---|---|---|---|---|---|
 | Kawase K | A General Formula for Calculating Meridian Arc Length and its Application to Coordinate Conversion in the Gauss-Krüger Projection | 2011 | BasR | 13 0.2 |
|
| Korth W | Koordinatensysteme – Geodätische Grundlagen | 2009 | Educ | 37 0.3 |
 | Dorrer E | From Elliptic Arc Length to Gauss-Krüger Coordinates by Analytical Continuation | 2003 | BasR | 9 0.1 |
 | Shaofeng B, Menz J | Two New Solutions for an Inverse Problem on the Length of the Meridian Arc | 2000 | BasR | 4 0.1 |
|
| Rapp R | Geometric Geodesy Part II | 1993 | Educ | 225 10.2 |
|
| Rapp R | Geometric Geodesy Part I | 1991 | Educ | 189 16.4 |
©Rüdiger Lehmann
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2017/08/23 02:30 (Timezone Berlin)
2017/08/23 02:30 (Timezone Berlin)
