Package pygeodesy :: Module geodsolve :: Class GeodesicSolve
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Class GeodesicSolve

       object --+                        
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     named._Named --+                    
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     named._NamedBase --+                
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         karney._CapsBase --+            
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solveBase._SolveLineSolveBase --+        
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             solveBase._SolveBase --+    
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                   _GeodesicSolveBase --+
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                                       GeodesicSolve

Wrapper to invoke Karney's GeodSolve as an Exact version of Karney's Python class Geodesic.


Notes:
Instance Methods
 
Area(self, polyline=False, name='')
Set up a GeodesicAreaExact to compute area and perimeter of a polygon.
 
Polygon(self, polyline=False, name='')
Set up a GeodesicAreaExact to compute area and perimeter of a polygon.
 
Direct3(self, lat1, lon1, azi1, s12)
Return the destination lat, lon and reverse azimuth (final bearing) in degrees.
 
DirectLine(self, lat1, lon1, azi1, **caps_name)
Set up a GeodesicLineSolve to compute several points on a single geodesic.
 
Line(self, lat1, lon1, azi1, **caps_name)
Set up a GeodesicLineSolve to compute several points on a single geodesic.
 
Inverse3(self, lat1, lon1, lat2, lon2)
Return the distance in meter and the forward and reverse azimuths (initial and final bearing) in degrees.
 
InverseLine(self, lat1, lon1, lat2, lon2, **caps_name)
Set up a GeodesicLineSolve to compute several points on a single geodesic.

Inherited from _GeodesicSolveBase: toStr

Inherited from solveBase._SolveBase: Direct, Inverse, Inverse1, __init__

Inherited from solveBase._SolveLineSolveBase: invoke

Inherited from karney._CapsBase: caps_

Inherited from named._NamedBase: __repr__, __str__, others, toRepr

Inherited from named._Named: __imatmul__, __matmul__, __rmatmul__, attrs, classof, copy, dup, methodname, rename, toStr2

Inherited from object: __delattr__, __format__, __getattribute__, __hash__, __new__, __reduce__, __reduce_ex__, __setattr__, __sizeof__, __subclasshook__

Class Variables

Inherited from karney._CapsBase: ALL, AREA, AZIMUTH, DISTANCE, DISTANCE_IN, EMPTY, GEODESICSCALE, LATITUDE, LINE_OFF, LONGITUDE, LONG_UNROLL, REDUCEDLENGTH, STANDARD

Properties

Inherited from _GeodesicSolveBase: GeodSolve

Inherited from solveBase._SolveBase: a, datum, ellipsoid, f, flattening

Inherited from solveBase._SolveLineSolveBase: Exact, invokation, prec, reverse2, status, unroll, verbose, version

Inherited from karney._CapsBase: caps, debug

Inherited from named._Named: classname, classnaming, iteration, name, named, named2, named3, named4, sizeof

Inherited from object: __class__

Method Details

Area (self, polyline=False, name='')

 

Set up a GeodesicAreaExact to compute area and perimeter of a polygon.

Arguments:
  • polyline - If True perimeter only, otherwise area and perimeter (bool).
  • name - Optional name (str).
Returns:
A GeodesicAreaExact instance.

Note: The debug setting is passed as verbose to the returned GeodesicAreaExact instance.

Polygon (self, polyline=False, name='')

 

Set up a GeodesicAreaExact to compute area and perimeter of a polygon.

Arguments:
  • polyline - If True perimeter only, otherwise area and perimeter (bool).
  • name - Optional name (str).
Returns:
A GeodesicAreaExact instance.

Note: The debug setting is passed as verbose to the returned GeodesicAreaExact instance.

Direct3 (self, lat1, lon1, azi1, s12)

 

Return the destination lat, lon and reverse azimuth (final bearing) in degrees.

Returns:
Destination3Tuple(lat, lon, final).

DirectLine (self, lat1, lon1, azi1, **caps_name)

 

Set up a GeodesicLineSolve to compute several points on a single geodesic.

Arguments:
  • lat1 - Latitude of the first point (degrees).
  • lon1 - Longitude of the first point (degrees).
  • azi1 - Azimuth at the first point (compass degrees).
  • caps_name - Bit-or'ed combination of Caps values specifying the capabilities the GeodesicLineSolve instance should possess, caps=Caps.ALL always.
Returns:
A GeodesicLineSolve instance.

Note: If the point is at a pole, the azimuth is defined by keeping lon1 fixed, writing lat1 = ±(90 − ε), and taking the limit ε → 0+.

See Also: C++ GeodesicExact.Line and Python Geodesic.Line.

Line (self, lat1, lon1, azi1, **caps_name)

 

Set up a GeodesicLineSolve to compute several points on a single geodesic.

Arguments:
  • lat1 - Latitude of the first point (degrees).
  • lon1 - Longitude of the first point (degrees).
  • azi1 - Azimuth at the first point (compass degrees).
  • caps_name - Bit-or'ed combination of Caps values specifying the capabilities the GeodesicLineSolve instance should possess, caps=Caps.ALL always.
Returns:
A GeodesicLineSolve instance.

Note: If the point is at a pole, the azimuth is defined by keeping lon1 fixed, writing lat1 = ±(90 − ε), and taking the limit ε → 0+.

See Also: C++ GeodesicExact.Line and Python Geodesic.Line.

Inverse3 (self, lat1, lon1, lat2, lon2)

 

Return the distance in meter and the forward and reverse azimuths (initial and final bearing) in degrees.

Returns:
Distance3Tuple(distance, initial, final).

InverseLine (self, lat1, lon1, lat2, lon2, **caps_name)

 

Set up a GeodesicLineSolve to compute several points on a single geodesic.

Arguments:
  • lat1 - Latitude of the first point (degrees).
  • lon1 - Longitude of the first point (degrees).
  • lat2 - Latitude of the second point (degrees).
  • lon2 - Longitude of the second point (degrees).
  • caps_name - Bit-or'ed combination of Caps values specifying the capabilities the GeodesicLineSolve instance should possess, caps=Caps.ALL always.
Returns:
A GeodesicLineSolve instance.

Note: Both lat1 and lat2 should in the range [-90, +90].

See Also: C++ GeodesicExact.InverseLine and Python Geodesic.InverseLine.