# Lambert conformal conic map projection

Lambert conformal conic map projection
A conformal map projection of the so-called conical type, on which all geographic meridians are represented by straight lines that meet in a common point outside the limits of the map, and the geographic parallels are represented by a series of arcs of circles having this common point for a center. Meridians and parallels intersect at right angles, and angles on the earth are correctly represented on the projection. This projection may have one standard parallel along which the scale is held exact; or there may be two such standard parallels, both maintaining exact scale. At any point on the map, the scale is the same in every direction. It changes along the meridians and is constant along each parallel. Where there are two standard parallels, the scale between those parallels is too small; beyond them, it is too large. The straight lines plotted are approximately great circles. These are used for VFR (visual flight rules) aeronautical charts.

Aviation dictionary. 2014.

### Look at other dictionaries:

• lambert conformal conic projection — noun or lambert conformal projection Usage: usually capitalized L Etymology: after J. H. Lambert : a conformal conic map projection with straight line meridians that meet at a common center beyond the limits of the map and with parallels of which …   Useful english dictionary

• Lambert (conformal conic) projection — or Lambert projection [lam′bərt] n. 〚see LAMBERT〛 a map projection in which all meridians are represented by straight lines radiating from a common point outside the mapped area and the parallels are represented by arcs or circles whose center is …   Universalium

• Lambert (conformal conic) projection — or Lambert projection [lam′bərt] n. [see LAMBERT] a map projection in which all meridians are represented by straight lines radiating from a common point outside the mapped area and the parallels are represented by arcs or circles whose center is …   English World dictionary

• Lambert (conformal conic) projection — or Lambert projection [lam′bərt] n. [see LAMBERT] a map projection in which all meridians are represented by straight lines radiating from a common point outside the mapped area and the parallels are represented by arcs or circles whose center is …   English World dictionary

• Lambert conformal conic projection — A Lambert conformal conic projection (LCC) is a conic map projection, which is often used for aeronautical charts. In essence, the projection superimposes a cone over the sphere of the Earth, with two reference parallels secant to the globe and… …   Wikipedia

• Map projection — A medieval depiction of the Ecumene (1482, Johannes Schnitzer, engraver), constructed after the coordinates in Ptolemy s Geography and using his second map projection A map projection is any method of representing the surface of a sphere or other …   Wikipedia

• lambert conformal projection — noun see lambert conformal conic projection * * * Cartog. a conformal projection in which meridians are represented as straight lines converging toward the nearest pole and parallels as arc segments of concentric circles. [1875 80; named after J …   Useful english dictionary

• projection — In cartography, any systematic arrangement of parallels and meridians portraying a quasi spherical planetary surface on a plane of a map. See Mercator map projection, Lambert conformal conic map projection, and international modified poly conic… …   Aviation dictionary

• Lambert conformal projection — Cartog. a conformal projection in which meridians are represented as straight lines converging toward the nearest pole and parallels as arc segments of concentric circles. [1875 80; named after J. H. LAMBERT] * * * ▪ topography       conic… …   Universalium

• Lambert — may refer to*Lambert of Maastricht, bishop, saint, and martyr *Lambert of St Bertin or Lambert of St Omer, medieval encyclopedist *Lambert Mieszkowic, son of Mieszko I of Poland *Lambert McKenna, Irish scholar, Editor and Lexicographer. (1870… …   Wikipedia

### Share the article and excerpts

##### Direct link
Do a right-click on the link above
and select “Copy Link”