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259:"Equal-Area Projections of the Triaxial Ellipsoid: First Time Derivation and Implementation of Cylindrical and Azimuthal Projections for Small Solar System Bodies"
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44:. Massive objects have sufficient gravity to overcome their own rigidity and usually have an oblate ellipsoid shape. However, minor moons or
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Nyrtsov, Maxim V. (2014). "Jacobi
Conformal Projection of the Triaxial Ellipsoid: New Projection for Mapping of Small Celestial Bodies".
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Equal-area cylindrical and azimuthal projections of the triaxial ellipsoid were developed by Maxim
Nyrtsov.
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228:"Conic Projections of the Triaxial Ellipsoid: The Projections for Regional Mapping of Celestial Bodies"
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Cartographica: The
International Journal for Geographic Information and Geovisualization
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Equidistant map projections of a triaxial ellipsoid were developed by Paweł Pędzich.
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Conic
Projections of a triaxial ellipsoid were developed by Maxim Nyrtsov.
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may have a tri-axial ellipsoid shape due to rapid rotation (such as
52:. Usually such bodies have irregular shapes. Furthermore, some of
158:(1986). "Conformal Mapping of the Triaxial Ellipsoid".
307:. Springer, Berlin, Heidelberg. pp. 235–246.
60:) or unidirectional strong tidal forces (such as
92:Jacobi conformal projections were described by
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36:. In most cases, reference ellipsoids are
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32:to the plane. Such a model is called the
22:map projection of the triaxial ellipsoid
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106:Geodesics on a triaxial ellipsoid
54:gravitationally rounded objects
226:Nyrtsov, Maxim (Winter 2017).
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305:Cartography from Pole to Pole
275:10.1080/00087041.2015.1119471
72:A triaxial equivalent of the
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136:Planetary coordinate system
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257:Nyrtsov, Maxim V. (2015).
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46:small solar system bodies
24:maps Earth or some other
263:The Cartographic Journal
94:Carl Gustav Jacob Jacobi
191:Geodesy and Cartography
185:Pędzich, Paweł (2017).
131:Ellipsoidal coordinates
50:hydrostatic equilibrium
203:2017GeCar..66..271P
116:Reference ellipsoid
74:Mercator projection
34:reference ellipsoid
30:triaxial ellipsoid
314:978-3-642-32617-2
76:was developed by
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288:9 February
142:References
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38:spheroids
329:Category
126:Latitude
100:See also
68:Examples
199:Bibcode
42:spheres
18:geodesy
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58:Haumea
279:S2CID
309:ISBN
290:2019
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