Sinusoidal projection

Bottomley projection of the world with standard parallel at 30°N.

The Bottomley map projection is an equal area map projection defined as:

$x={\frac {\rho \sin E}{\sin \phi _{1}}}\,$

$y={\tfrac {\pi }{2}}-\rho \cos E\,$

where

$\rho ={\tfrac {\pi }{2}}-\phi \,$

$E={\frac {\lambda \sin \phi _{1}\sin \rho }{\rho }}$

and φ is the latitude, λ is the longitude from the central meridian, and φ₁ is the given parallel of the projection which determines its shape, all in radians.

Parallels (i.e. lines of latitude) are concentric elliptical arcs of constant eccentricity, centred on the north pole. On the central meridian, shapes are not distorted, but elsewhere they are. Different projections can be produced by altering the eccentricity of the arcs, making it vary between the sinusoidal projection and the Werner projection.

It was introduced by Henry Bottomley as an alternative to the Bonne projection to reduce the extent of extreme distortion at the edges and give a more satisfying overall shape.

See also

Sportspersons Hyslop from Nicolet, usually spends time with pastimes for example martial arts, property developers condominium in singapore singapore and hot rods. Maintains a trip site and has lots to write about after touring Gulf of Porto: Calanche of Piana.

• List of map projections

External links

• Cybergeo article