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object --+
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named._Named --+
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named._NamedBase --+
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vector3dBase.Vector3dBase --+
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Vector3d
Extended 3-D vector.
In a geodesy context, these may be used to represent:
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Inherited from Inherited from Inherited from Inherited from |
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| Properties | |
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Inherited from Inherited from Inherited from |
| Method Details |
Get this vector's "bearing", the angle off the +Z axis, clockwise.
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Return the radius and center of the inscribed aka In- circle of a (3-D) triangle formed by this and two other points.
See Also: Function pygeodesy.circin6, Incircle and Contact Triangle. |
Return the radius and center of the smallest circle through or containing this and two other (3-D) points.
See Also: Function pygeodesy.circum3 and methods circum4_ and meeus2. |
Best-fit a sphere through this and two or more other (3-D) points.
See Also: Function pygeodesy.circum4_ and methods circum3 and meeus2. |
Check whether this and two other (3-D) points are colinear.
See Also: Method nearestOn. |
Return the radius and Meeus' Type of the smallest circle through or containing this and two other (3-D) points.
See Also: Function pygeodesy.meeus2 and methods circum3 and circum4_. |
Locate the point between two points closest to this point.
See Also: Method sphericalTrigonometry.LatLon.nearestOn3 and 3-D Point-Line Distance. |
Locate the point on a path or polygon closest to this point. The closest point is either on and within the extent of a polygon edge or the nearest of that edge's end points.
Note: Distances measured with method Vector3d.equirectangular. See Also: Function nearestOn6. |
Parse an
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Return the radii of the
See Also: Function pygeodesy.radii11, Incircle, Soddy Circles and Tangent Circles. |
Return the radius and center of the
See Also: Function pygeodesy.soddy4. |
Trilaterate this and two other circles, each given as a (2-D) center and a radius.
See Also: Function pygeodesy.trilaterate2d2. |
Trilaterate this and two other spheres, each given as a (3-D) center and a radius.
Note: Package numpy is required, version 1.10 or later. See Also: Norrdine, A. An Algebraic Solution to the Multilateration Problem and implementation. |
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