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File:Circumpolar geodesic on a triaxial ellipsoid case B.svg

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43: 215: 194: 208: 201: 187: 271: 277: 282: 95: 895: 925: 865: 184:∈ , orthographic projection from φ = 40°, λ = 30°. The geodesic is found by solving the ordinary differential equations for the free motion of a particle constrained to the surface of the ellipsoid; the solution is carried out in Cartesian coordinates. See also 323:– You must give appropriate credit, provide a link to the license, and indicate if changes were made. You may do so in any reasonable manner, but not in any way that suggests the licensor endorses you or your use. 974: 69: 65: 61: 57: 53: 47: 106: 78: 924: 919: 894: 889: 698: 610: 540: 504: 1007:
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Circumpolar geodesic on a triaxial ellipsoid, case B. Vital statistics:
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Matlab/PLOT2SVG figure: triaxial-equatorial-b (2014-02-23T13:56-0500)
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Circumpolar geodesic on a triaxial ellipsoid case B.svg
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Circumpolar geodesic on a triaxial ellipsoid case B
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