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object --+ | named._Named --+ | named._NamedBase --+ | named._NamedEnumItem --+ | Ellipsoid
Ellipsoid with equatorial and polar radii, flattening, inverse flattening and other, often used, cached attributes, supporting oblate and prolate ellipsoidal and spherical earth models.
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Inherited from Inherited from Inherited from Inherited from |
Properties | |
a | |
a2 | |
a2_ | |
a_b | |
a2_b | |
a2_b2 | |
a_f | |
A | |
AlphaKs | |
area | |
areax | |
b | |
b_a | |
b2 | |
b2_a | |
b2_a2 | |
BetaKs | |
c | |
c2 | |
c2x | |
e | |
e12 | |
e2 | |
e2abs | |
e21 | |
e22 | |
e22abs | |
e32 | |
e32abs | |
e4 | |
eccentricity | |
eccentricity1st2 | |
eccentricity2nd2 | |
eccentricity3rd2 | |
equatoradius | |
es | |
es_c | |
f | |
f_ | |
f1 | |
f2 | |
geodesic | |
geodesicw | |
geodesicx | |
geodsolve Get this ellipsoid's GeodesicSolve, the wrapper around utility GeodSolve, provided the path to the GeodSolve executable is specified with env variable
PYGEODESY_GEODSOLVE or re-/set with this property..
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isEllipsoidal | |
isOblate | |
isProlate | |
isSpherical | |
KsOrder Class property with a .name attribute.
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L | |
majoradius | |
minoradius | |
n | |
flattening | |
flattening1st | |
flattening2nd | |
flattening3rd | |
polaradius | |
quarteradius | |
R1 | |
Rmean | |
R2 | |
Rauthalic | |
R2x | |
Rauthalicx | |
R3 | |
Rvolumetric | |
Rbiaxial | |
Requatorial | |
Rgeometric | |
rhumbaux | |
rhumbekx | |
rhumbsolve Get this ellipsoid's RhumbSolve, the wrapper around utility RhumbSolve, provided the path to the RhumbSolve executable is specified with env variable
PYGEODESY_RHUMBSOLVE or re-/set with this property.
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rhumbx | |
Rpolar | |
rocEquatorial2 | |
rocPolar | |
Rquadratic | |
Rr | |
Rrectifying | |
Rs | |
Rtriaxial | |
volume | |
Inherited from Inherited from Inherited from |
Method Details |
New Ellipsoid from the equatorial radius and either the polar radius or inverse flattening or flattening.
Note: abs(f_) > 1 / EPS or abs(1 / f_) < EPS is forced to 1 / f_ = 0, spherical. |
Compare this and an other ellipsoid.
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hash(x)
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Compute the authalic auxiliary latitude or the inverse thereof.
See Also: Inverse-/AuthalicLatitude, Authalic latitude, and Snyder, p 16. |
Compute the conformal auxiliary latitude or the inverse thereof.
See Also: Inverse-/ConformalLatitude, Conformal latitude, and Snyder, pp 15-16. |
Compute the geocentric auxiliary latitude or the inverse thereof.
See Also: Inverse-/GeocentricLatitude, Geocentric latitude, and Snyder, pp 17-18. |
Compute the isometric auxiliary latitude or the inverse thereof.
Note:
The isometric latitude for geodetic See Also: Inverse-/IsometricLatitude, Isometric latitude, and Snyder, pp 15-16. |
Compute the parametric auxiliary latitude or the inverse thereof.
See Also: Inverse-/ParametricLatitude, Parametric latitude, and Snyder, p 18. |
Compute the parametric auxiliary latitude or the inverse thereof.
See Also: Inverse-/ParametricLatitude, Parametric latitude, and Snyder, p 18. |
Compute the rectifying auxiliary latitude or the inverse thereof.
See Also: Inverse-/RectifyingLatitude, Rectifying latitude, and Snyder, pp 16-17. |
Get the equatorial or a parallel circle of latitude.
See Also:
Definition of p and z under Parametric (or
reduced) latitude, Karney's C++ CircleRadius and CircleHeight and method
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Convert an angle to the distance along the equator or along a parallel of (geodetic) latitude.
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Approximate the distance and (initial) bearing between two points based on the local, flat earth approximation aka Hubeny formula. Suitable only for distances of several hundred Km or Miles and only between points not near-polar.
Note:
The meridional and prime_vertical radii of curvature are taken and
scaled at the initial latitude, see See Also: Function pygeodesy.flatLocal/pygeodesy.hubeny. |
Return ECEF converter.
See Also: Module pygeodesy.ecef. |
Compute norm sqrt(1 - e2 * s**2).
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Compute 1 - e2 * s**2.
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Compute es * atanh(es * x) or -es * atan(es * x) for oblate respectively prolate ellipsoids where es is the signed (1st) eccentricity.
See Also: Function Math::eatanhe. |
Compute Karney's equations (19), (20) and (21). See Also: Karney's C++ method Math::tauf and and Veness' JavaScript method toLatLon. |
Compute Karney's equations (7), (8) and (9). See Also: Karney's C++ method Math::taupf. |
Get the an exact
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Compute the intersection of this ellipsoid's surface and a Line-Of-Sight from a Point-Of-View in space.
See Also: Satellite Line-of-Sight Intersection with Earth and methods Ellipsoid.height4 and Triaxial.hartzell4. |
Compute the projection on and the height of a cartesian above or below this ellipsoid's surface.
See Also: Distance to and intersection with an ellipse and methods Ellipsoid.hartzell4 and Triaxial.height4. |
Return the meridional length, the distance along a meridian
between the equator and a (geodetic) latitude, see
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Return the meridional length, the distance along a meridian
between the equator and a (geodetic) latitude, see
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Convert a distance to an angle along the equator or along a parallel of (geodetic) latitude.
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Convert a distance to an angle along the equator or along a parallel of (geodetic) latitude.
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Convert an angle to the distance along the equator or along a parallel of (geodetic) latitude.
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Compute the geocentric earth radius of (geodetic) latitude.
See Also: Geocentric Radius |
Get the an exact
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Approximate the earth radius of (geodetic) latitude.
Note:
See Also:
Method |
Compute the prime-vertical, normal radius of curvature of (geodetic) latitude, unscaled.
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Compute the meridional and prime-vertical, normal radii of curvature of (geodetic) latitude.
See Also: Methods roc2_ and roc1_, Local, flat earth approximation and meridional and prime vertical Radii of Curvature. |
Compute the meridional and prime-vertical, normal radii of curvature of (geodetic) latitude.
See Also: Methods roc2 and roc1_, property rocEquatorial2, Local, flat earth approximation and the meridional and prime vertical Radii of Curvature. |
Compute the directional radius of curvature of (geodetic) latitude and compass direction.
See Also: Radii of Curvature |
Compute the Gaussian radius of curvature of (geodetic) latitude.
See Also: Non-directional Radii of Curvature |
Compute the mean radius of curvature of (geodetic) latitude.
See Also: Non-directional Radii of Curvature |
Compute the meridional radius of curvature of (geodetic) latitude.
See Also: Methods roc2 and roc2_, Local, flat earth approximation and Radii of Curvature. |
Compute the prime-vertical, normal radius of curvature of (geodetic) latitude, aka the transverse radius of curvature.
See Also: Methods roc2, roc2_ and roc1_, Local, flat earth approximation and Radii of Curvature. |
Compute the prime-vertical, normal radius of curvature of (geodetic) latitude, aka the transverse radius of curvature.
See Also: Methods roc2, roc2_ and roc1_, Local, flat earth approximation and Radii of Curvature. |
Get a copy of this ellipsoid as an Ellipsoid2.
See Also:
Property |
Return this ellipsoid as a text string.
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Convert this ellipsoid to a Triaxial_.
See Also: Method Triaxial_.toEllipsoid. |
Property Details |
a
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a2
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a2_
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a_b
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a2_b
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a2_b2
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a_f
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A
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AlphaKs
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area
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areax
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b
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b_a
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b2
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b2_a
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b2_a2
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BetaKs
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c
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c2
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c2x
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e
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e12
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e2
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e2abs
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e21
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e22
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e22abs
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e32
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e32abs
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e4
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eccentricity
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eccentricity1st2
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eccentricity2nd2
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eccentricity3rd2
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equatoradius
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es
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es_c
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f
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f_
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f1
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f2
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geodesic
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geodesicw
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geodesicx
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geodsolveGet this ellipsoid's GeodesicSolve, the wrapper around utility GeodSolve, provided the path to the
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isEllipsoidal
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isOblate
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isProlate
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isSpherical
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KsOrderClass
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L
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majoradius
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minoradius
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n
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flattening
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flattening1st
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flattening2nd
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flattening3rd
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polaradius
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quarteradius
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R1
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Rmean
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R2
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Rauthalic
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R2x
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Rauthalicx
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R3
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Rvolumetric
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Rbiaxial
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Requatorial
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Rgeometric
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rhumbaux
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rhumbekx
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rhumbsolveGet this ellipsoid's RhumbSolve, the wrapper around utility RhumbSolve, provided the path to the
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rhumbx
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Rpolar
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rocEquatorial2
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rocPolar
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Rquadratic
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Rr
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Rrectifying
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Rs
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Rtriaxial
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volume
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