Package pygeodesy :: Module ellipsoidalNvector |
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# Module ellipsoidalNvector

Ellipsoidal, `N-vector`-based geodesy.

Ellipsoidal classes geodetic (lat-/longitude) LatLon, geocentric (ECEF) Cartesian, Ned and Nvector and functions meanOf, sumOf and toNed.

Pure Python implementation of n-vector-based geodetic (lat-/longitude) methods by (C) Chris Veness 2011-2016 published under the same MIT Licence**, see Vector-based geodesy.

These classes and functions work with: (a) geodesic (polar) lat-/longitude points on the earth's surface and (b) 3-D vectors used as n-vectors representing points on the earth's surface or vectors normal to the plane of a great circle.

See also Kenneth Gade 'A Non-singular Horizontal Position Representation', The Journal of Navigation (2010), vol 63, nr 3, pp 395-417.

Version: 22.04.22

Classes
| Cartesian Extended to convert geocentric, Cartesian points to Nvector and n-vector-based, geodetic LatLon.
| LatLon An n-vector-based, ellipsoidal LatLon point.
| Ned DEPRECATED, use pygeodesy.Ned.
| Nvector An n-vector is a position representation using a (unit) vector normal to the earth ellipsoid.

Functions
meanOf(points, datum=Datum(name='WGS84', ellipsoid=Ellipsoids.WGS84, transform=Tran`...`, height=None, LatLon=<class 'pygeodesy.ellipsoidalNvector.LatLon'>, **LatLon_kwds) Compute the geographic mean of several points. |
sumOf(nvectors, Vector=<class 'pygeodesy.ellipsoidalNvector.Nvector'>, h=None, **Vector_kwds) Return the vectorial sum of two or more n-vectors. |
toNed(distance, bearing, elevation, Ned=<class 'pygeodesy.ellipsoidalNvector.Ned'>, name='') DEPRECATED, use pygeodesy.Aer`(bearing, elevation, distance).xyzLocal.toNed(Ned, name=name)` or XyzLocal`(pygeodesy.Aer(bearing, elevation, distance)).toNed(Ned, name=name)`. |

Variables
| __all__ = `_ALL_LAZY.ellipsoidalNvector`

Function Details

### meanOf (points, datum=Datum(name='WGS84', ellipsoid=Ellipsoids.WGS84, transform=Tran`...`, height=None, LatLon=<class 'pygeodesy.ellipsoidalNvector.LatLon'>, **LatLon_kwds) |
Compute the geographic mean of several points. Arguments: `points` - Points to be averaged (LatLon[]). `datum` - Optional datum to use (Datum). `height` - Optional height at mean point, overriding the mean height (`meter`). `LatLon` - Optional class to return the mean point (LatLon) or `None`. `LatLon_kwds` - Optional, additional `LatLon` keyword arguments, ignored if `LatLon is None`. Returns: Geographic mean point and mean height (`LatLon`) or if `LatLon` is `None`, an Ecef9Tuple`(x, y, z, lat, lon, height, C, M, datum)` with `C` and `M` if available. Raises: `ValueError` - Insufficient number of `points`.

### sumOf (nvectors, Vector=<class 'pygeodesy.ellipsoidalNvector.Nvector'>, h=None, **Vector_kwds) |
Return the vectorial sum of two or more n-vectors. Arguments: `nvectors` - Vectors to be added (Nvector[]). `Vector` - Optional class for the vectorial sum (Nvector). `h` - Optional height, overriding the mean height (`meter`). `Vector_kwds` - Optional, additional `Vector` keyword arguments, ignored if `Vector is None`. Returns: Vectorial sum (`Vector`). Raises: `VectorError` - No `nvectors`.

### toNed (distance, bearing, elevation, Ned=<class 'pygeodesy.ellipsoidalNvector.Ned'>, name='') |
DEPRECATED, use pygeodesy.Aer`(bearing, elevation, distance).xyzLocal.toNed(Ned, name=name)` or XyzLocal`(pygeodesy.Aer(bearing, elevation, distance)).toNed(Ned, name=name)`. Create an NED vector from distance, bearing and elevation (in local coordinate system). Arguments: `distance` - NED vector length (`meter`). `bearing` - NED vector bearing (compass `degrees360`). `elevation` - NED vector elevation from local coordinate frame horizontal (`degrees`). `Ned` - Optional class to return the NED (`Ned`) or `None`. `name` - Optional name (`str`). Returns: An NED vector equivalent to this `distance`, `bearing` and `elevation` (DEPRECATED Ned) or a DEPRECATED Ned3Tuple`(north, east, down)` if `Ned is None`. Decorators: `@deprecated_function` Raises: `ValueError` - Invalid `distance`, `bearing` or `elevation`. JS name: fromDistanceBearingElevation.