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Understanding Map Projections

Understanding Map Projections

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Loximuthal<br />

McBryde–Thomas Flat-Polar Quartic<br />

Mercator<br />

Miller Cylindrical<br />

Mollweide<br />

New Zealand National Grid<br />

Orthographic<br />

Perspective<br />

Plate Carrée<br />

Polar Stereographic<br />

Polyconic<br />

Quartic Authalic<br />

Rectified Skewed Orthomorphic<br />

Robinson<br />

Simple Conic<br />

Sinusoidal<br />

Space Oblique Mercator<br />

State Plane Coordinate System (SPCS)<br />

This projection shows loxodromes, or rhumb lines, as straight lines<br />

with the correct azimuth and scale from the intersection of the<br />

central meridian and the central parallel.<br />

This equal-area projection is primarily used for world maps.<br />

Originally created to display accurate compass bearings for sea<br />

travel. An additional feature of this projection is that all local shapes<br />

are accurate and clearly defined.<br />

This projection is similar to the Mercator projection except that the<br />

polar regions are not as areally distorted.<br />

Carl B. Mollweide created this pseudocylindrical projection in 1805. It<br />

is an equal-area projection designed for small-scale maps.<br />

This is the standard projection for large-scale maps of New Zealand.<br />

This perspective projection views the globe from an infinite distance.<br />

This gives the illusion of a three-dimensional globe.<br />

This projection is similar to the Orthographic projection in that its<br />

perspective is from space. In this projection, the perspective point is<br />

not an infinite distance away; instead, you can specify the distance.<br />

This projection is very simple to construct because it forms a grid of<br />

equal rectangles.<br />

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

projection on a spheroid. The central point is either the North Pole<br />

or the South Pole.<br />

The name of this projection translates into ‘many cones’ and refers to<br />

the projection methodology.<br />

This pseudocylindrical equal-area projection is primarily used for<br />

thematic maps of the world.<br />

This oblique cylindrical projection is provided with two options for<br />

the national coordinate systems of Malaysia and Brunei.<br />

A compromise projection used for world maps.<br />

This conic projection can be based on one or two standard parallels.<br />

As a world map, this projection maintains equal area despite<br />

conformal distortion.<br />

This projection is nearly conformal and has little scale distortion<br />

within the sensing range of an orbiting mapping satellite such as<br />

Landsat.<br />

The State Plane Coordinate System is not a projection. It is a<br />

coordinate system that divides the 50 states of the United States,<br />

32 •<strong>Understanding</strong> <strong>Map</strong> <strong>Projections</strong>

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