Map Projections - Spatial Mathematics: Theory and Practice through Mapping

Geoscience Reference

In-Depth Information

From Institute of Mathematical Geography site: http://www.imagenet.org/

Arlinghaus, S. L. and J. J. Kerski. 2012. From Tissot to Google Earth: Sampling the Earth's Graticule. Solstice: An Electronic

Journal of Geography and Mathematics . Volume XXIII, No. 1. Ann Arbor: Institute of Mathematical Geography. http://

www.mylovedone.com/image/solstice/sum12/Tissot.html

Arlinghaus, S. and M. Batty. 2010. Zipf's Hyperboloid—Revisited: Compression and Navigation—Canonical Form. Solstice:

An Electronic Journal of Geography and Mathematics . Volume XXI, No. 1. Ann Arbor: Institute of Mathematical

Geography. http://www.mylovedone.com/image/solstice/sum10/ZipfRevisited.html

Arlinghaus, S. L. 2007. Geometry/Geography—Visual Unity. Solstice: An Electronic Journal of Geography and

edu/~copyrght/image/solstice/win07/hyperbolicgeometry.html

Arlinghaus, S. 1986. “The Well-tempered Map Projection.” Essays on Mathematical Geography. Monograph #3, pp. 1-27.

fulltext.pdf

Practice

From Esri site: http://edcommunity.esri.com/arclessons/arclessons.cfm

Kerski, J. The Geometry of Map Projections. Complexity level: 3. http://edcommunity.esri.com/arclessons/lesson.cfm?id = 514

cfm?id = 521

Kerski, J. Exploring Measurement. Complexity level: 3. http://edcommunity.esri.com/arclessons/lesson.cfm?id = 501

Kerski, J. Map Projections and GIS. Complexity level: 3, 4. http://edcommunity.esri.com/arclessons/lesson.cfm?id = 593

Kerski, J. Map Projections: Why They Matter. Complexity level: 4. http://edcommunity.esri.com/arclessons/lesson.cfm?id = 592

cfm?id = 431

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