By Donald Fenna

ISBN-10: 084938169X

ISBN-13: 9780849381690

ISBN-10: 0849381819

ISBN-13: 9780849381812

Geographic books mostly introduce map projections with no supplying mathematical reasons of projections and few delve into complicated mathematical improvement or disguise the breadth of projections. From easy projecting to complex changes, Cartographic technology: A Compendium of Map Projections, with Derivations is a accomplished reference that provides an evidence of the technology of cartography.

The booklet is a compilation of greater than 100 map projections, from vintage conics to modern changes utilizing complicated variables. ranging from greatly defined geometric projecting onto flat paper, cylinder, and cone after which progressing via a number of layers of arithmetic to arrive glossy projections, the writer maximizes the appliance of 1 layer of complicated arithmetic earlier than carrying on with directly to the subsequent. He additionally offers various one-page tutorials that overview phrases and methodologies, aiding reduce the demanding situations of surprising mathematical territory.

Divided into 4 elements, the 1st part examines the form and dimension of the Earth, then proceeds to enquire the capacity for touching on the curved floor to a flat floor, and addresses scaling. It is going directly to hide pertinent rules of projection together with literal projecting, real yet man made projections, secantal projections, pseudocylindrical projections, and pseudoconical projections, in addition to the opposite variations of extra critical projections. The publication concludes by means of elements influencing suggest Sea point and notes the cartographic elements of present developments.

Cartographic technological know-how: A Compendium of Map Projections, with Derivations explains the mathematical improvement for a wide variety of projections inside a framework of different cartographic methodologies. This conscientiously paced ebook covers extra projections, with light and innovative immersion within the arithmetic concerned, than the other publication of its style

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Additional resources for Cartographic Science: A Compendium of Map Projections, with Derivations

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At 60° this equals 1500 km. The scale progressively increases as unsigned latitude increases, to become infinite at each Pole. The larger the second number is in the ratio expression, the smaller the fraction and the scale of the map are. Thus maps described as small scale typically cover larger areas. Generally, the greater the area covered, the greater the variation of scale is from the nominal. 01% would be regarded as large. For individual maps covering large proportions of Earth, however, there is no way to keep anything like such rein.

31b If λ+x = π ⁄2 to put 90°E along the +x half-axis (as is often used for Pole-centred maps) then: x˙ = + ρ˙ cos( λ − π ) = + ρ˙ sin λ 2 . . . . (31c π y˙ = ⊕ ρ˙ sin( λ − ) = − ⊕ ρ˙ cos λ 2 Alternatively, if λ–y is the longitude chosen to lie along the –y half-axis, θ˙ = ⊕ ( λ − λ- y ) − π 2 and Equation 30b becomes: . P P ξ γ V F′ F G Exhibit 2–3: The Aerial projection – geometry. † We adopt this symboI for such dichotomous use throughout this work. In this elementary example, it is a matter of which Pole is the centre of the map; more generally the sign is determined according to which hemisphere contains the central point, even without the map necessarily containing a Pole.

Centred on 150°E (meridian through Canberra). Scale 1:300 000 000 along Equator. 18 PART A: The Curved World SCALES Background Our Plate-Carrée maps cite a scale, specifically the ratio 1:300 000 000†, meaning that distances on the map are 1/300 000 000 those on Earth. Therefore 1 cm on the map equals 3000 km on Earth, which is an alternative means of expressing scale used on some maps. A narrow barred line is another means for showing scale. However expressed, any scale applies precisely only to a limited extent, and often is grossly misleading – what appears as a clearly stated fact can be a major fiction.

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