9 Locational reference systems and Map projections

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Last updated 1:30 PM on 5/20/26
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30 Terms

1
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Why is it difficult to locate features on the earth’s surface?

no standard reference system, each has their own purpose

<p>no standard reference system, each has their own purpose</p>
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What does LRS stand for?

Locational Reference System(s)

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Which model for the Earth surface is used for LRS?

(Which model is the datum?)

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What are characteristics of a LRS?

  • geometry (spherical / planar = “projected”)

  • coverage (global / continental / local)

  • units (metric / imperial / angular)

<ul><li><p>geometry (spherical / planar = “projected”)</p></li><li><p>coverage (global / continental / local)</p></li><li><p>units (metric / imperial / angular)</p></li></ul><p></p>
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Name 3 examples for LRS

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Example 1: What is the CH1903+ / LV95?

Swiss local reference system

based on Bessel-Ellipsoid, datum at Zimmerwald

planar, uses 2 dimensions, third dimension is used for height

works because CH is small

<p>Swiss local reference system</p><p>based on Bessel-Ellipsoid, datum at Zimmerwald</p><p>planar, uses 2 dimensions, third dimension is used for height</p><p>works because CH is small</p>
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Example 2: What is the UTM?

Global reference system for military

planar, easting and northing

world is sectioned in grid, coordinates for cell in the grid

<p>Global reference system for military</p><p>planar, easting and northing</p><p>world is sectioned in grid, coordinates for cell in the grid</p>
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Example 3: What is the WGS 84?

Global reference system for GPS

geocentric, datum at the center of the earth

geographic, latitude and longitude

<p>Global reference system for GPS</p><p>geocentric, datum at the center of the earth</p><p>geographic, latitude and longitude</p>
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How can height be measured?

vertical datum usually based on ellipsoid, because it’s easier

<p>vertical datum usually based on ellipsoid, because it’s easier</p>
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Principle of projection (of the curved earth to planar 2D)

Earth’s surface is flattened

  1. use approximation (3D)

  2. do transformation (3D → 2D)

<p>Earth’s surface is flattened</p><ol><li><p>use approximation (3D)</p></li><li><p>do transformation (3D → 2D)</p></li></ol><p></p>
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How is this projection done for the Swisstopo maps?

Datum at Zimmerwald (Bern)

3D approximation: ellipsoid

2D transformation: oblique, tangential cylinder projection; conformal (anges are preserved)

<p>Datum at Zimmerwald (Bern)</p><p>3D approximation: ellipsoid</p><p>2D transformation: oblique, tangential cylinder projection; conformal (anges are preserved)</p>
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Which steps should you take to find the ideal map projection?

  1. set scale of reference globe

  2. choose developable surface (cone / cylinder / plane)

  3. project globe to surface

  4. rock an unroll

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Does the projection matter for the analysis of a map?

Yes

sometimes it has to be adjusted

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What aspects and cases can a projection have?

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Projection uses in cartography / GIS:

  • What is (Web) Mercator used for?

  • Advantages

  • Disadvantages

online mapping

Advantages:

  • always up north

  • seamless, works for the entire globe

Disadvantages:

  • not equivalent (not area-preserving), e.g. Africa is smaller than reality

<p>online mapping</p><p>Advantages:</p><ul><li><p>always up north</p></li><li><p>seamless, works for the entire globe</p></li></ul><p>Disadvantages:</p><ul><li><p>not equivalent (not area-preserving), e.g. Africa is smaller than reality</p></li></ul><p></p>
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Projection uses in cartography / GIS:

  • What is Azimuthal Equal Area used for?

  • Advantages

  • Disadvantages

global scale thematic maps

Advantages:

  • area preserving

Disadvantages:

  • angles distorted

<p>global scale thematic maps</p><p>Advantages:</p><ul><li><p>area preserving</p></li></ul><p>Disadvantages:</p><ul><li><p>angles distorted</p></li></ul><p></p>
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Projection uses in cartography / GIS:

  • What are 3 angle-preserving projections

  • What are they used for?

  • Advantages

  • Disadvantages

Mercator, Gall-Peters (Cylindrical Equal Area), Conic Conformal

Navigation, large map scales

Advantage: angle-preserving

Disadvantage: area distorted

<p>Mercator, Gall-Peters (Cylindrical Equal Area), Conic Conformal</p><p>Navigation, large map scales</p><p>Advantage: angle-preserving</p><p>Disadvantage: area distorted</p>
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Projection uses in cartography / GIS:

What is the rhumb line?

What is it used for?

Rhumb line or loxodrome (Schieflaufende crosses all meridians at the same angle

Angle-preserving

→ shortest connection between 2 points

→ good for navigation, large map scales

<p>Rhumb line or loxodrome (Schieflaufende crosses all meridians at the same angle </p><p>Angle-preserving</p><p>→ shortest connection between 2 points</p><p>→ good for navigation, large map scales</p>
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Projection uses in cartography / GIS:

  • What is Gnomonic projection used for?

  • Advantages

  • Disadvantages

shows shortest distance between two points on sphere

Advantage: direction preserving

Disadvantage: direction preserving only at central touching point

<p>shows shortest distance  between two points on sphere</p><p>Advantage: direction preserving</p><p>Disadvantage: direction preserving only at central touching point</p>
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Projection uses in cartography / GIS:

  • What is Azimuthal Equidistant projection used for?

  • Advantages

  • Disadvantages

distances (flow maps), shortest travel directions

Advantage: distance-preserving

<p>distances (flow maps), shortest travel directions </p><p>Advantage: distance-preserving</p>
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Fazit?

No best projection!

Each projection can preserve one or more, never all characteristics

<p>No best projection!</p><p>Each projection can preserve one or more, never all characteristics</p>
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But, what are compromise projections?

Balance between distortion properties

<p>Balance between distortion properties</p>
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<p>Klicker:</p><p>How do we call the form expressed by the dashed line?</p>

Klicker:

How do we call the form expressed by the dashed line?

Ellipsoid (dotted line)

Geoid (white circle)

<p>Ellipsoid (dotted line)</p><p>Geoid (white circle)</p>
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<p>Klicker:</p><p>This locational reference system is?</p>

Klicker:

This locational reference system is?

Local

LV95

Cartesian

<p>Local</p><p>LV95</p><p>Cartesian</p>
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<p>Klicker:</p><p>The dashed line is called?</p>

Klicker:

The dashed line is called?

Loxodrome (Schieflaufende)

<p>Loxodrome (Schieflaufende)</p>
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<p>Klicker:</p><p>Is this an appropriate map projection to show the literacy rates of countries on a global scale?</p>

Klicker:

Is this an appropriate map projection to show the literacy rates of countries on a global scale?

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<p>Klicker:</p><p>Is this a useful map projection for showing the population density of Russia?</p>

Klicker:

Is this a useful map projection for showing the population density of Russia?

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<p>Klicker:</p><p>This map projection is?</p>

Klicker:

This map projection is?

Conformal (angles preserved - see circles, ellipses would mean angle distortion)

Azimuthal

<p>Conformal (angles preserved - see circles, ellipses would mean angle distortion)</p><p>Azimuthal</p>
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<p>Klicker:</p><p>This map projection is?</p>

Klicker:

This map projection is?

Equidistant

<p>Equidistant</p>
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<p>Klicker:</p><p>This map projection is?</p>

Klicker:

This map projection is?

Conformal (distorted areas, preserved angles)

<p>Conformal (distorted areas, preserved angles)</p>