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Understanding Map Projections

Understanding Map Projections

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POLAR STEREOGRAPHIC<br />

Area<br />

The farther from the pole, the greater the areal scale.<br />

Direction<br />

True direction from the pole. Local angles are true<br />

everywhere.<br />

Distance<br />

The scale increases with distance from the center. If<br />

a standard parallel is chosen rather than one of the<br />

poles, this latitude represents the true scale, and the<br />

scale nearer the pole is reduced.<br />

The central meridian is 0°, and the latitude of origin is 90° S.<br />

DESCRIPTION<br />

The projection is equivalent to the polar aspect of<br />

the Stereographic projection on a spheroid. The<br />

central point is either the North Pole or the South<br />

Pole. This is the only polar aspect planar projection<br />

that is conformal. The Polar Stereographic projection<br />

is used for all regions not included in the UTM<br />

coordinate system, regions north of 84° N and south<br />

of 80° S. Use UPS for these regions.<br />

LIMITATIONS<br />

Normally not extended more than 90 degrees from<br />

the central pole because of increased scale and area<br />

distortion.<br />

USES AND APPLICATIONS<br />

Polar regions (conformal).<br />

In the UPS system, the scale factor at the pole is<br />

0.994, which corresponds to a latitude of true scale<br />

(standard parallel) at 81°06'52.3" N or S.<br />

PROJECTION METHOD<br />

Planar perspective projection, where one pole is<br />

viewed from the other pole. Lines of latitude are<br />

concentric circles. The distance between circles<br />

increases with distance from the central pole.<br />

POINT OF TANGENCY<br />

A single point, either the North Pole or the South<br />

Pole. If the plane is secant instead of tangent, the<br />

point of global contact is a line of latitude.<br />

LINEAR GRATICULES<br />

All meridians.<br />

PROPERTIES<br />

Shape<br />

Conformal; accurate representation of local shapes.<br />

Supported map projections• 77

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