From 10f58f5227f716ae9788d07bc55df5a19a2f7fdb Mon Sep 17 00:00:00 2001 From: Joaquim Luis Date: Mon, 11 Mar 2019 01:12:13 +0000 Subject: [PATCH 1/2] Example map projections --- docs/src/proj_examples.md | 830 ++++++++++++++++++++++++++++++++++++++ 1 file changed, 830 insertions(+) create mode 100644 docs/src/proj_examples.md diff --git a/docs/src/proj_examples.md b/docs/src/proj_examples.md new file mode 100644 index 0000000000..99aa6f9d37 --- /dev/null +++ b/docs/src/proj_examples.md @@ -0,0 +1,830 @@ +# Conic projections + +## Albers conic equal-area projection + +This projection, developed by Albers in 1805, is predominantly used to map regions of large east-west extent, +in particular the United States. It is a conic, equal-area projection, in which parallels are unequally spaced +arcs of concentric circles, more closely spaced at the north and south edges of the map. Meridians, on the +other hand, are equally spaced radii about a common center, and cut the parallels at right angles. Distortion +in scale and shape vanishes along the two standard parallels. Between them, the scale along parallels is too +small; beyond them it is too large. The opposite is true for the scale along meridians. To define the +projection in GMT you need to provide the following information: + + - Name: *aea*, *Albers*, GMT code -> *B* (width) *b* (scale) + - Longitude and latitude of the projection center. + - Two standard parallels. + - Map scale in cm/degree or 1:xxxxx notation, or map width. + +Note that you must include the **1:** if you choose to specify the scale that way. E.g., you can say 0.5 which +means 0.5 cm/degree or 1:200000 which means 1 cm on the map equals 200,000 cm along the standard +parallels. The projection center defines the origin of the rectangular map coordinates. As an example we +will make a map of the region near Taiwan. We choose the center of the projection to be at 125ºE/20ºN and +25ºN and 45ºN as our two standard parallels. We desire a map that is 12 cm wide (the dafault).The complete +command needed to generate the map below is therefore given by: + +```julia +coast(region=[110 140 20 35], proj=(name=:Albers, center=[125 20], parallels=[25 45]), + frame=:ag, res=:low, area=250, land=:green, shore=:thinnest, show=true) +``` + +!["GMT_Albers"](figures/mapproj/GMT_albers.png) + +```@raw html + +``` + +## Equidistant conic + +The equidistant conic projection was described by the Greek philosopher Claudius Ptolemy about A.D. 150. +It is neither conformal or equal-area, but serves as a compromise between them. The scale is true along +all meridians and the standard parallels. To select this projection in GMT you must provide the same +information as for the other conic projection, i.e., + + - Name: *eqdc*, *conicEquidistant*, GMT code -> *D* (width) *d* (scale) + - Longitude and latitude of the projection center. + - Two standard parallels. + - Map scale in cm/degree or 1:xxxxx notation, or map width. + +The equidistant conic projection is often used for atlases with maps of small countries. +As an example, we generate a map of Cuba: + +```julia +coast(region=[-88 -70 18 24], proj=(name=:eqdc, center=[-79 21], parallels=[19 23]), + frame=:ag, res=:intermediate, borders=(1,("thick","red")), land=:green, + shore=:thinnest, show=true) +``` + +!["GMT_equidistant_conic"](figures/mapproj/GMT_equidistant_conic.png) + +## Lambert conic conformal + +This conic projection was designed by the Alsatian mathematician Johann Heinrich Lambert (1772) and has +been used extensively for mapping of regions with predominantly east-west orientation, just like the Albers +projection. Unlike the Albers projection, Lambert’s conformal projection is not equal-area. The parallels are +arcs of circles with a common origin, and meridians are the equally spaced radii of these circles. As with +Albers projection, it is only the two standard parallels that are distortion-free. To select this projection +in GMT you must provide the same information as for the Albers projection, i.e., + + - Name: *lcc*, *lambertConic*, GMT code -> *L* (width) *l* (scale) + - Longitude and latitude of the projection center. + - Two standard parallels. + - Map scale in cm/degree or 1:xxxxx notation, or map width. + +The Lambert conformal projection has been used for basemaps for all the 48 contiguous States with the two +fixed standard parallels 33ºN and 45ºN. We will generate a map of the continental USA using these parameters. +Note that with all the projections you have the option of selecting a rectangular border rather than one +defined by meridians and parallels. Here, we choose the regular WESN region, a “fancy” basemap frame, and +use degrees west for longitudes. The generating command used is + + +```julia +coast(region=[-130 -70 24 52], proj=(name=:lambertConic, center=[-100 35], parallels=[33 45]), + frame=:ag, res=:low, borders=(1,("thick","red"), 2,("thinner",)), area=500, land=:tan, + water=:blue, shore=(:thinnest,:white), show=true) +``` + +!["GMT_lambert_conic"](figures/mapproj/GMT_lambert_conic.png) + + +## (American) polyconic projection + +The polyconic projection, in Europe usually referred to as the American polyconic projection, was introduced +shortly before 1820 by the Swiss-American cartographer Ferdinand Rodulph Hassler (1770--1843). As head of the +Survey of the Coast, he was looking for a projection that would give the least distortion for mapping the coast +of the United States. The projection acquired its name from the construction of each parallel, which is achieved +by projecting the parallel onto the cone while it is rolled around the globe, along the central meridian, +tangent to that parallel. As a consequence, the projection involves many cones rather than a single one used in +regular conic projections. + +The polyconic projection is neither equal-area, nor conformal. It is true to scale without distortion along the +central meridian. Each parallel is true to scale as well, but the meridians are not as they get further away +from the central meridian. As a consequence, no parallel is standard because conformity is lost with the +lengthening of the meridians. + + - Name: *poly*, *Polyconic*, GMT code -> *Poly* (width) *poly* (scale) + +Below we reproduce the illustration by Snyder [1987], with a gridline every 10 and annotations only every +30º in longitude: + +```julia +coast(region=(-180,-20,0,90), proj=:poly, xaxis=(annot=30,grid=10), yaxis=(annot=10,grid=10), + res=:crude, area=1000, land=:lightgray, shore=:thinnest, figsize=10, show=true) +``` + +!["GMT_Polyconic"](figures/mapproj/GMT_polyconic.png) + +# Azimuthal projections + +## Lambert Azimuthal Equal-Area + +This projection was developed by Lambert in 1772 and is typically used for mapping large regions like +continents and hemispheres. It is an azimuthal, equal-area projection, but is not perspective. Distortion +is zero at the center of the projection, and increases radially away from this point. To define this +projection in GMT you must provide the following information: + + - Name: *laea*, *lambertAzimuthal*, GMT code -> *A* (width) *a* (scale) + - Longitude and latitude of the projection center. + - Optionally, the horizon, i.e., the number of degrees from the center to the edge (<= 180, default is 90). + - Scale as 1:xxxxx or as radius/latitude where radius is the projected distance on the map from projection + center to an oblique latitude where 0 would be the oblique Equator, or map width. + +Two different types of maps can be made with this projection depending on how the region is specified. +We will give examples of both types. + +### Rectangular map + +In this mode we define our region by specifying the longitude/latitude of the lower left and upper right +corners instead of the usual west, east, south, north boundaries. The reason for specifying our area this +way is that for this and many other projections, lines of equal longitude and latitude are not straight +lines and are thus poor choices for map boundaries. Instead we require that the map boundaries be rectangular +by defining the corners of a rectangular map boundary. Using 0ºE/40ºS (lower left) and 60ºE/10ºS (upper right) +as our corners we try + +.. Este so funciona uma vez por causa do -Gp. Depois e preciso fazer "destroy" +```julia +coast(region="0/-40/60/-10+r", proj=(name=:laea, center=[30,-30]), frame=:ag, res=:low, + area=500, land=(pattern=10,dpi=300), shore=:thinnest, figsize=10, show=1) +``` + +!["Lambert_az_rect"](figures/mapproj/lambert_az_rect.png) + +Note that an **+r** is appended to the region option to inform GMT that the region has been selected using the +rectangle technique, otherwise it would try to decode the values as west, east, south, north and report +an error since *east* < *west*. + +### Hemisphere map + +Here, you must specify the world as your region. E.g., to obtain a hemisphere view that shows the Americas, +try + +```julia +coast(region=:g, proj=(name=:laea, center=[0,30]), frame=:g, res=:crude, area=1000, + land=:navy, figsize=8, show=true) +``` + +!["GMT_Lambert_az_hemi"](figures/mapproj/GMT_lambert_az_hemi.png) + +## Stereographic Equal-Angle + +This is a conformal, azimuthal projection that dates back to the Greeks. Its main use is for mapping the polar +regions. In the polar aspect all meridians are straight lines and parallels are arcs of circles. While this is +the most common use it is possible to select any point as the center of projection. The requirements are + + - Name: *stere*, *Stereographic*, GMT code -> *S* (width) *s* (scale) + - Longitude and latitude of the projection center. + - Optionally, the horizon, i.e., the number of degrees from the center to the edge (< 180, default is 90). + - Scale as 1:xxxxx (true scale at pole), slat/1:xxxxx (true scale at standard parallel slat), or + radius/latitude where radius is distance on map in inches from projection center to a particular oblique + latitude, or simply map width. + +A default map scale factor of 0.9996 will be applied by default. However, the setting is ignored when a +standard parallel has been specified since the scale is then implicitly given. We will look at two different +types of maps. + +### Polar Stereographic Map + +In our first example we will let the projection center be at the north pole. This means we have a polar +stereographic projection and the map boundaries will coincide with lines of constant longitude and latitude. +An example is given by + +```julia +coast(region=(-30,30,60,72), proj=(name=:Stereographic, center=[0,90], paralles=60), + frame=:a10g, res=:low, area=250, land=:royalblue, water=:seashell, + figscale="1:30000000", show=1) +``` + +!["GMT_stereographic_polar"](figures/mapproj/GMT_stereographic_polar.png) + + +### Rectangular stereographic map + +As with Lambert’s azimuthal equal-area projection we have the option to use rectangular boundaries rather than +the wedge-shape typically associated with polar projections. This choice is defined by selecting two points as +corners in the rectangle and appending an **+r** to the *region* option. This command produces a map as +presented in + +```julia +coast(region="-25/59/70/72+r", proj=(name=:stereographic, center=(10,90)), frame=:a20g, res=:low, + area=250, land=:darkbrown, shore=:thinnest, water=:lightgray, figsize=11, show=true) +``` + +!["GMT_stereographic_rect"](figures/mapproj/GMT_stereographic_rect.png) + +### General stereographic map + +In terms of usage this projection is identical to the Lambert azimuthal equal-area projection. Thus, one can +make both rectangular and hemispheric maps. Our example shows Australia using a projection pole at 130ºE/30ºS. +The command used was + +```julia +coast(region="100/-42/160/-8r", proj=(name=:stereographic, center=(130,-30)), frame=:ag, res=:low, + area=500, land=:green, ocean=:lightblue, shore=:thinnest, figsize=10, show=true) +``` + +!["GMT_stereographic_general"](figures/mapproj/GMT_stereographic_general.png) + +## Perspective projection + +The perspective projection imitates in 2 dimensions the 3-dimensional view of the earth from space. The +implementation in GMT is very flexible, and thus requires many input variables. Those are listed and +explained below, with the values used in figure below between brackets. + + - Name: GMT code -> *G* (width) *g* (scale) + - Longitude and latitude of the projection center (4ºE/52ºN). + - Altitude of the viewer above sea level in kilometers (230 km). If this value is less than 10, it is + assumed to be the distance of the viewer from the center of the earth in earth radii. If an **+r** is + appended, it is the distance from the center of the earth in kilometers. + - Azimuth in degrees (90, due east). This is the direction in which you are looking, measured clockwise + from north. + - Tilt in degrees (60). This is the viewing angle relative to zenith. So a tilt of 0º is looking straight + down, 60º is looking from 30º above the horizon. + - Twist in degrees (180). This is the boresight rotation (clockwise) of the image. The twist of 180º in + the example mimics the fact that the Space Shuttle flies upside down. + - Width and height of the viewpoint in degrees (60). This number depends on whether you are looking with + the naked eye (in which case you view is about 60º wide), or with binoculars, for example. + - Scale as 1:xxxxx or as radius/latitude where radius is distance on map in inches from projection center + to a particular oblique latitude, or map width (10 cm). + +The imagined view of northwest Europe from a Space Shuttle at 230 km looking due east is thus accomplished +by the following coast command: + + +```julia +coast(region=:g, proj="G4/52/230/90/60/180/60/60", xaxis=(annot=2,grid=2), yaxis=(annot=1,grid=1), + rivers=:all, res=:intermediate, land=:lightbrown, ocean=:lightblue, shore=:thinnest, figsize=10, + par=(:MAP_ANNOT_MIN_SPACING,0.65), show=true) +``` + +!["GMT_perspective"](figures/mapproj/GMT_perspective.png) + + +## Orthographic projection + +The orthographic azimuthal projection is a perspective projection from infinite distance. It is therefore +often used to give the appearance of a globe viewed from outer space. As with Lambert’s equal-area and the +stereographic projection, only one hemisphere can be viewed at any time. The projection is neither equal-area +nor conformal, and much distortion is introduced near the edge of the hemisphere. The directions from the center +of projection are true. The projection was known to the Egyptians and Greeks more than 2,000 years ago. Because +it is mainly used for pictorial views at a small scale, only the spherical form is necessary. + +To specify the orthographic projection the same options -Jg or -JG as the perspective projection are used, +but with fewer variables to supply: + + - Name: *ortho*, *Ortographic*, GMT code -> *G* (width) *g* (scale) + - Longitude and latitude of the projection center. + - Optionally, the horizon, i.e., the number of degrees from the center to the edge (<= 90, default is 90). + - Scale as 1:xxxxx or as radius/latitude where radius is distance on map in inches from projection center + to a particular oblique latitude, or map width. + +Our example of a perspective view centered on 75ºW/40ºN can therefore be generated by the following +coast command: + +```julia +coast(region=:g, proj=(name=:ortho, center=(-75,41)), frame=:g, res=:crude, area=5000, + land=:pink, ocean=:thistle, figsize=10, show=true) +``` + +!["GMT_orthographic"](figures/mapproj/GMT_orthographic.png) + + +## Azimuthal Equidistant projection + +The most noticeable feature of this azimuthal projection is the fact that distances measured from the center +are true. Therefore, a circle about the projection center defines the locus of points that are equally far away +from the plot origin. Furthermore, directions from the center are also true. The projection, in the polar +aspect, is at least several centuries old. It is a useful projection for a global view of locations at various +or identical distance from a given point (the map center). + +To specify the azimuthal equidistant projection you must supply: + + - Name: *aeqd*, *azimuthalEquidistant*, GMT code -> *E* (width) *e* (scale) + - Longitude and latitude of the projection center. + - Optionally, the horizon, i.e., the number of degrees from the center to the edge (<= 180, default is 180). + - Scale as 1:xxxxx or as radius/latitude where radius is distance on map in inches from projection center to + a particular oblique latitude, or map width. + +Our example of a global view centered on 100ºW/40ºN can therefore be generated by the following coast command. +Note that the antipodal point is 180º away from the center, but in this projection this point plots as the +entire map perimeter: + +```julia +coast(region=:g, proj=(name=:azimuthalEquidistant, center=(-100,40)), frame=:g, + res=:crude, area=10000, land=:lightgray, shore=:thinnest, figsize=10, show=true) +``` + +!["GMT_az_equidistant"](figures/mapproj/GMT_az_equidistant.png) + +## Gnomonic projection + +The Gnomonic azimuthal projection is a perspective projection from the center onto a plane tangent to the +surface. Its origin goes back to the old Greeks who used it for star maps almost 2500 years ago. The projection +is neither equal-area nor conformal, and much distortion is introduced near the edge of the hemisphere; +in fact, less than a hemisphere may be shown around a given center. The directions from the center of +projection are true. Great circles project onto straight lines. Because it is mainly used for pictorial +views at a small scale, only the spherical form is necessary. + +To specify the Gnomonic projection you must supply: + + - Name: *gnom*, *Gnomonic*, GMT code -> *F* (width) *f* (scale) + - Longitude and latitude of the projection center. + - Optionally, the horizon, i.e., the number of degrees from the center to the edge (< 90, default is 60). + - Scale as 1:xxxxx or as radius/latitude where radius is distance on map in cm from projection center to + a particular oblique latitude, or map width. + +Using a horizon of 60, our example of this projection centered on 120ºW/35ºN can therefore be generated by +the following command: + +```julia +coast(region=:g, proj=(name=:Gnomonic, center=(-120,35), horizon=60), + frame=(annot=30, grid=15), res=:crude, area=10000, land=:tan, ocean=:cyan, + shore=:thinnest, figsize=10, show=true) +``` + +!["GMT_gnomonic"](figures/mapproj/GMT_gnomonic.png) + +# Cylindrical projections + +Cylindrical projections are easily recognized for its shape: maps are rectangular and meridians and parallels +are straight lines crossing at right angles. But that is where similarities between the cylindrical projections +supported by GMT (Mercator, transverse Mercator, universal transverse Mercator, oblique Mercator, Cassini, +cylindrical equidistant, cylindrical equal-area, Miller, and cylindrical stereographic projections) stops. +Each have a different way of spacing the meridians and parallels to obtain certain desirable cartographic +properties. + +## Mercator projection + +Probably the most famous of the various map projections, the Mercator projection takes its name from the +Flemish cartographer Gheert Cremer, better known as Gerardus Mercator, who presented it in 1569. The +projection is a cylindrical and conformal, with no distortion along the equator. A major navigational +feature of the projection is that a line of constant azimuth is straight. Such a line is called a rhumb +line or loxodrome. Thus, to sail from one point to another one only had to connect the points with a straight +line, determine the azimuth of the line, and keep this constant course for the entire voyage. The Mercator +projection has been used extensively for world maps in which the distortion towards the polar regions grows +rather large, thus incorrectly giving the impression that, for example, Greenland is larger than South America. +In reality, the latter is about eight times the size of Greenland. Also, the Former Soviet Union looks much +bigger than Africa or South America. One may wonder whether this illusion has had any influence on U.S. +foreign policy. + +In the regular Mercator projection, the cylinder touches the globe along the equator. Other orientations +like vertical and oblique give rise to the Transverse and Oblique Mercator projections, respectively. +We will discuss these generalizations following the regular Mercator projection. + +The regular Mercator projection requires a minimum of parameters. To use it in GMT programs you supply +this information (the first two items are optional and have defaults): + + - Name: *merc*, *Mercator*, GMT code -> *M* (width) *m* (scale) + - Central meridian [Middle of your map]. + - Standard parallel for true scale [Equator]. When supplied, central meridian must be supplied as well. + - Scale along the equator in cm/degree or 1:xxxxx, or map width. + +Our example presents a world map at a scale of 0.012 inch pr degree which will give a map 4.32 inch wide. +It was created with the command: + +```julia +coast(region=(0,360,-70,70), proj=:Mercator, xaxis=(annot=60,ticks=15), yaxis=(annot=30,ticks=15), + res=:crude, area=:5000, land=:red, scale=0.03, par=(:MAP_FRAME_TYPE,"fancy+"), show=true) +``` + +!["GMT_mercator"](figures/mapproj/GMT_mercator.png) + +While this example is centered on the Dateline, one can easily choose another configuration with the +*region* option. A map centered on Greenwich would specify the region with ``region=(-180,180,-70,70)`` + +## Transverse Mercator projection + +The transverse Mercator was invented by Lambert in 1772. In this projection the cylinder touches a meridian +along which there is no distortion. The distortion increases away from the central meridian and goes to +infinity at 90º from center. The central meridian, each meridian 90º away from the center, and equator are +straight lines; other parallels and meridians are complex curves. The projection is defined by specifying: + + - Name: *tmerc*, *transverseMercator*, GMT code -> *T* (width) *t* (scale) + - The central meridian. + - Optionally, the latitude of origin (default is the equator). + - Scale along the equator in cm/degree or 1:xxxxx, or map width. + +The optional latitude of origin defaults to Equator if not specified. Although defaulting to 1, you can +change the map scale factor via the PROJ_SCALE_FACTOR parameter. Our example shows a transverse Mercator +map of south-east Europe and the Middle East with 35ºE as the central meridian: + +```julia +coast(region="20/30/50/45r", proj=(name=:tmerc, center=35), frame=:ag, res=:low, + area=250, land=:lightbrown, ocean=:seashell, shore=:thinnest, scale=0.45, show=true) +``` + +!["GMT_transverse_merc"](figures/mapproj/GMT_transverse_merc.png) + +The transverse Mercator can also be used to generate a global map - the equivalent of the 360º Mercator map. +Using the command + +```julia +coast(region=(0,360,-80,80), proj=(name=:tmerc, center=[330 -45]), + frame=(annot=30, grid=:auto, axes=:WSne), res=:crude, area=2000, land=:black, + water=:lightblue, figsize=9, show=true) +``` + +!["GMT_TM"](figures/mapproj/GMT_TM.png) + +we made the map illustrated in figure below. Note that when a world map is given (indicated by +``region=(0,360,-80,80)``), the arguments are interpreted to mean oblique degrees, i.e., the 360º range is +understood to mean the extent of the plot along the central meridian, while the “south” and “north” values +represent how far from the central longitude we want the plot to extend. These values correspond to latitudes +in the regular Mercator projection and must therefore be less than 90. + +## Universal Transverse Mercator (UTM) projection + +## Oblique Mercator projection + +Oblique configurations of the cylinder give rise to the oblique Mercator projection. It is particularly useful +when mapping regions of large lateral extent in an oblique direction. Both parallels and meridians are complex +curves. The projection was developed in the early 1900s by several workers. Several parameters must be provided +to define the projection. GMT offers three different definitions: + +1. Option -Jo[a|A] or -JO[a|A]: + - Name: *omerc*, *obliqueMerc1*, GMT code -> *Oa* (width) *oa* (scale) + - Longitude and latitude of projection center. + - Azimuth of the oblique equator. + - Scale in cm/degree or 1:xxxxx along oblique equator, or map width. +2. Option -Jo[b|B] or -JO[b|B]: + - Name: *omerc2*, *obliqueMerc2*, GMT code -> *Ob* (width) *ob* (scale) + - Longitude and latitude of projection center. + - Longitude and latitude of second point on oblique equator. + - Scale in cm/degree or 1:xxxxx along oblique equator, or map width. +3. Option -Joc|C or -JOc|C: + - Name: *omercp*, *obliqueMerc3*, GMT code -> *Oc* (width) *oc* (scale) + - Longitude and latitude of projection center. + - Longitude and latitude of projection pole. + - Scale in cm/degree or 1:xxxxx along oblique equator, or map width. + +For all three definitions, the upper case A|B|C means we will allow projection poles in the southern +hemisphere. These forms are only available when using the GMT letters code. Our example +was produced by the command + + +```julia +coast(region="270/20/305/25+r", proj=(name=:omercp, center=[280 25.5], parallels=[22 69]), + frame=:ag, res=:i, area=250, shore=:thinnest, land=:burlywood, water=:azure, + rose="jTR+w1+f2+l+o0.4", figsize=12, par=(FONT_TITLE=8, MAP_TITLE_OFFSET=0.12), show=true) +``` + +!["GMT_obl_merc"](figures/mapproj/GMT_obl_merc.png) + +## Cassini cylindrical projection + +This cylindrical projection was developed in 1745 by César-François Cassini de Thury for the survey of France. +It is occasionally called Cassini-Soldner since the latter provided the more accurate mathematical analysis +that led to the development of the ellipsoidal formulae. The projection is neither conformal nor equal-area, +and behaves as a compromise between the two end-members. The distortion is zero along the central meridian. +It is best suited for mapping regions of north-south extent. The central meridian, each meridian 90º away, +and equator are straight lines; all other meridians and parallels are complex curves. The requirements to +define this projection are: + + - Name: *cass*, *Cassini*, GMT code -> *C* (width) *c* (scale) + - Longitude and latitude of central point. + - Scale in cm/degree or as 1:xxxxx, or map width. + +A detailed map of the island of Sardinia centered on the 8º45’E meridian using the Cassini projection can +be obtained by running the command: + +```julia +coast(region="7:30/38:30/10:30/41:30r", proj=(name=:Cassini, center=[8.75 40]), + frame=:afg, map_scale="jBR+c40+w100+f+o0.4/0.5", land=:springgreen, + res=:high, water=:azure, shore=:thinnest, rivers=(:all,:thinner), figsize=6, + par=(:FONT_LABEL,12), show=true) +``` + +!["GMT_cassini"](figures/mapproj/GMT_cassini.png) + + +## Cylindrical equidistant projection + +This simple cylindrical projection is really a linear scaling of longitudes and latitudes. The most common +form is the Plate Carrée projection, where the scaling of longitudes and latitudes is the same. All meridians +and parallels are straight lines. The projection can be defined by: + + - Name: *eqc*, *PlateCarree*, *equidistCylindrical*, GMT code -> *Q* (width) *q* (scale) + - The central meridian [Middle of your map]. + - Standard parallel [Equator]. + - Scale in cm/degree or as 1:xxxxx, or map width. + +The first two of these are optional and have defaults. When the standard parallel is defined, the central +meridian must be supplied as well. + +A world map centered on the dateline using this projection can be obtained by running the command: + +```julia +coast(region=:g, proj=:equidistCylindrical, frame=(annot=60, ticks=30, grid=30), + res=:crude, area=5000, land=:tan4, water=:lightcyan, figsize=12, show=true) +``` + +!["GMT_equi_cyl"](figures/mapproj/GMT_equi_cyl.png) + +Different relative scalings of longitudes and latitudes can be obtained by selecting a standard parallel +different from the equator. Some selections for standard parallels have practical properties as shown in +table: + +| Name | lat | +| ---------------------------------------------------- | ----- | +| Grafarend and Niermann, minimum linear distortion | 61.7º | +| Ronald Miller Equirectangular | 50.5º | +| Ronald Miller, minimum continental distortion | 43.5º | +| Grafarend and Niermann | 42º | +| Ronald Miller, minimum overall distortion | 37.5º | +| Plate Carrée, Simple Cylindrical, Plain/Plane | 0º | + +## Cylindrical equal-area projections + +This cylindrical projection is actually several projections, depending on what latitude is selected as the +standard parallel. However, they are all equal area and hence non-conformal. All meridians and parallels +are straight lines. The requirements to define this projection are: + + - Name: *cea*, *cylindricalEqualArea*, GMT code -> *Y* (width) *y* (scale) + - The central meridian. + - The standard parallel. + - Scale in cm/degree or as 1:xxxxx, or map width + +While you may choose any value for the standard parallel and obtain your own personal projection, there are +seven choices of standard parallels that result in known (or named) projections. These are listed in Table. + +| Name | lat | +| ---------------------------------- | ------------------- | +| Balthasart | 50º | +| Gall | 45º | +| Hobo-Dyer | 37º30’ (= 37.5º) | +| Trystan Edwards | 37º24’ (= 37.4º) | +| Caster | 37º04’ (= 37.0666º) | +| Behrman | 30º | +| Lambert | 0º | + +For instance, a world map centered on the 35ºE meridian using the Behrman projection +can be obtained by running the command: + +```julia +coast(region=(-145,215,-90,90), proj=(name=:cylindricalEqualArea, center=(35,30)), + frame=(annot=45, grid=45), res=:crude, area=10000, water=:dodgerblue, + shore=:thinnest, figsize=12, show=true) +``` + +!["GMT_general_cyl"](figures/mapproj/GMT_general_cyl.png) + +As one can see there is considerable distortion at high latitudes since the poles map into lines. + +## Miller Cylindrical projection + +This cylindrical projection, presented by Osborn Maitland Miller of the American Geographic Society in 1942, +is neither equal nor conformal. All meridians and parallels are straight lines. The projection was designed +to be a compromise between Mercator and other cylindrical projections. Specifically, Miller spaced the +parallels by using Mercator’s formula with 0.8 times the actual latitude, thus avoiding the singular poles; +the result was then divided by 0.8. There is only a spherical form for this projection. Specify the projection +by: + + - Name: *mill*, *Miller*, GMT code -> *J* (width) *j* (scale) + - Optionally, the central meridian (default is the middle of your map). + - Scale in cm/degree or as 1:xxxxx, or map width. + +For instance, a world map centered on the 90ºE meridian at a map scale of 1:400,000,000 +can be obtained as follows: + +```julia +coast(region=(-90,270,-80,90), proj=:Miller, xaxis=(annot=45,grid=45), + yaxis=(annot=30,grid=30), res=:crude, area=10000, land=:khaki, water=:azure, + shore=:thinnest, scale="1:400000000", show=true) +``` + +!["GMT_miller"](figures/mapproj/GMT_miller.png) + + +## Cylindrical stereographic projections + +The cylindrical stereographic projections are certainly not as notable as other cylindrical projections, but +are still used because of their relative simplicity and their ability to overcome some of the downsides of +other cylindrical projections, like extreme distortions of the higher latitudes. The stereographic projections +are perspective projections, projecting the sphere onto a cylinder in the direction of the antipodal point on +the equator. The cylinder crosses the sphere at two standard parallels, equidistant from the equator. The +projections are defined by: + + - Name: *cyl_stere*, *cylindricalStereographic*, GMT code -> *Cyl_stere* (width) *cyl_stere* (scale) + - The central meridian (uses the middle of the map when omitted). + - The standard parallel (default is the Equator). When used, central meridian needs to be given as well. + - Scale in cm/degree or as 1:xxxxx, or map width + +Some of the selections of the standard parallel are named for the cartographer or publication that +popularized the projection + +| Name | lat | +| ----------------------------------------------------- | ---------- | +| Miller’s modified Gall | 66.159467º | +| Kamenetskiy’s First | 55º | +| Gall’s stereographic | 45º | +| Bolshoi Sovietskii Atlas Mira or Kamenetskiy’s Second | 30º | +| Braun’s cylindrical | 0º | + +A map of the world, centered on the Greenwich meridian, using the Gall’s stereographic projection +(standard parallel is 45º, Figure Gall’s stereographic projection), is obtained as follows: + + +```julia +coast(region=(-180,180,-60,80), proj=(name=:cylindricalStereographic, center=(0,45)), + xaxis=(annot=60,ticks=30, grid=30), yaxis=(annot=30,grid=30), res=:crude, + area=5000, shore=:black, land=:seashell4, ocean=:antiquewhite1, figsize=12, show=true) +``` + +!["GMT_gall_stereo"](figures/mapproj/GMT_gall_stereo.png) + +# Miscellaneous projections + +GMT supports 8 common projections for global presentation of data or models. These are the Hammer, Mollweide, +Winkel Tripel, Robinson, Eckert IV and VI, Sinusoidal, and Van der Grinten projections. Due to the small scale +used for global maps these projections all use the spherical approximation rather than more elaborate +elliptical formulae. + +In all cases, the specification of the central meridian can be skipped. The default is the middle of the +longitude range of the plot, specified by the (*region*) option. + +## Hammer projection + +The equal-area Hammer projection, first presented by the German mathematician Ernst von Hammer in 1892, is +also known as Hammer-Aitoff (the Aitoff projection looks similar, but is not equal-area). The border is an +ellipse, equator and central meridian are straight lines, while other parallels and meridians are complex +curves. The projection is defined by selecting: + + - Name: *hamm*, *Hammer*, GMT code -> *H* (width) *h* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +A view of the Pacific ocean using the Dateline as central meridian is accomplished thus + +```julia +coast(region=:g, proj=:Hammer, frame=:g, res=:crude, area=10000, land=:black, + ocean=:cornsilk, figsize=12, show=true) +``` + +!["GMT_hammer"](figures/mapproj/GMT_hammer.png) + +## Mollweide projection + +This pseudo-cylindrical, equal-area projection was developed by the German mathematician and astronomer Karl +Brandan Mollweide in 1805. Parallels are unequally spaced straight lines with the meridians being equally +spaced elliptical arcs. The scale is only true along latitudes 4044’ north and south. The projection is used +mainly for global maps showing data distributions. It is occasionally referenced under the name homalographic +projection. Like the Hammer projection, outlined above, we need to specify only two parameters to completely +define the mapping of longitudes and latitudes into rectangular x/y coordinates: + + - Name: *moll*, *Mollweide*, GMT code -> *W* (width) *w* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +An example centered on Greenwich can be generated thus: + +```julia +coast(region=:d, proj=:Mollweide, frame=:g, res=:crude, area=10000, land=:tomato1, + water=:skyblue, figsize=12, show=true) +``` + +!["GMT_mollweide"](figures/mapproj/GMT_mollweide.png) + + +## Winkel Tripel projection + +In 1921, the German mathematician Oswald Winkel a projection that was to strike a compromise between the +properties of three elements (area, angle and distance). The German word “tripel” refers to this junction +of where each of these elements are least distorted when plotting global maps. The projection was popularized +when Bartholomew and Son started to use it in its world-renowned “The Times Atlas of the World” in the mid +20th century. In 1998, the National Geographic Society made the Winkel Tripel as its map projection of choice +for global maps. + +Naturally, this projection is neither conformal, nor equal-area. Central meridian and equator are straight +lines; other parallels and meridians are curved. The projection is obtained by averaging the coordinates +of the Equidistant Cylindrical and Aitoff (not Hammer-Aitoff) projections. The poles map into straight +lines 0.4 times the length of equator. To use it you must enter + + - Name: *win*, *Winkel*, GMT code -> *R* (width) *r* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +Centered on Greenwich, the example in Figure Winkel Tripel projection was created by this command: + +```julia +coast(region=:d, proj=:Winkel, frame=:g, res=:crude, area=10000, land=:burlywood4, + water=:wheat1, figsize=12, show=true) +``` + +!["GMT_winkel"](figures/mapproj/GMT_winkel.png) + + +## Robinson projection + +The Robinson projection, presented by the American geographer and cartographer Arthur H. Robinson in 1963, +is a modified cylindrical projection that is neither conformal nor equal-area. Central meridian and all +parallels are straight lines; other meridians are curved. It uses lookup tables rather than analytic +expressions to make the world map “look” right [22]. The scale is true along latitudes 38. The projection +was originally developed for use by Rand McNally and is currently used by the National Geographic Society. +To use it you must enter + + - Name: *robin*, *Robinson*, GMT code -> *N* (width) *n* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +Again centered on Greenwich, the example below was created by this command: + +```julia +coast(region=:d, proj=:Robinson, frame=:g, res=:crude, area=10000, land=:goldenrod, + water=:snow2, figsize=12, show=true) +``` + +!["GMT_robinson"](figures/mapproj/GMT_robinson.png) + + +## Eckert IV and VI projection + +The Eckert IV and VI projections, presented by the German cartographer Max Eckert-Greiffendorff in 1906, +are pseudo-cylindrical equal-area projections. Central meridian and all parallels are straight lines; +other meridians are equally spaced elliptical arcs (IV) or sinusoids (VI). The scale is true along latitudes +40º30’ (IV) and 49º16’ (VI). Their main use is in thematic world maps. To select Eckert IV you must use +*EckertIV* while Eckert VI is selected with *EckertVI*. If no modifier is given it defaults +to Eckert VI. In addition, you must enter + + - Name: *eck4*, *EckertIV*, GMT code -> *Kf* (width) *kf* (scale) + - Name: *eck6*, *EckertVI*, GMT code -> *Ks* (width) *ks* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +Centered on the Dateline, the Eckert IV example below was created by this command: + +```julia +coast(region=:d, proj=:EckertIV, frame=:g, res=:crude, area=10000, land=:ivory, + water=:bisque3, shore=:thinnest, figsize=12, show=true) +``` + +!["GMT_eckert4"](figures/mapproj/GMT_eckert4.png) + +The same script, *EckertVI* instead of *EckertIV*, yields the Eckert VI map: + +```julia +coast(region=:d, proj=:EckertVI, frame=:g, res=:crude, area=10000, land=:ivory, + water=:bisque3, shore=:thinnest, figsize=12, show=true) +``` + +!["GMT_eckert6"](figures/mapproj/GMT_eckert6.png) + + +## Sinusoidal projection + +The sinusoidal projection is one of the oldest known projections, is equal-area, and has been used since +the mid-16th century. It has also been called the “Equal-area Mercator” projection. The central meridian +is a straight line; all other meridians are sinusoidal curves. Parallels are all equally spaced straight +lines, with scale being true along all parallels (and central meridian). To use it, you need to select: + + - Name: *sinu*, *Sinusoidal*, GMT code -> *I* (width) *i* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +A simple world map using the sinusoidal projection is therefore obtained by + +```julia +coast(region=:d, proj=:Sinusoidal, xaxis=(grid=30,), yaxis=(grid=15,), res=:crude, + area=10000, land=:coral4, water=:azure3, figsize=12, show=true) +``` + +!["GMT_sinusoidal"](figures/mapproj/GMT_sinusoidal.png) + +To reduce distortion of shape the interrupted sinusoidal projection was introduced in 1927. Here, three +symmetrical segments are used to cover the entire world. Traditionally, the interruptions are at 160ºW, +20ºW, and 60ºE. To make the interrupted map we must call coast for each segment and superpose the results. +To produce an interrupted world map (with the traditional boundaries just mentioned) that is 5.04 inches +wide we use the scale 12/360 = 0.03333 and offset the subsequent plots horizontally by their widths +(140 * 0.03333 and 80 * 0.03333): + +```julia +coast(region=(200,340,-90,90), proj=:Sinusoidal, frame=:g, res=:crude, area=10000, + land=:darkred, water=:azure, scale=0.03333) +coast!(region=(-20,60,-90,90), frame=:g, res=:crude, area=10000, land=:darkgreen, + water=:azure, xoff=4.666, scale=0.03333) +coast!(region=(60,200,-90,90), frame=:g, res=:crude, area=10000, land=:darkblue, + water=:azure, xoff=2.6664, scale=0.03333, show=true) +``` + +!["GMT_sinus_int"](figures/mapproj/GMT_sinus_int.png) + +The usefulness of the interrupted sinusoidal projection is basically limited to display of global, +discontinuous data distributions like hydrocarbon and mineral resources, etc. + +## Van der Grinten projection + +The Van der Grinten projection, presented by Alphons J. van der Grinten in 1904, is neither equal-area nor +conformal. Central meridian and Equator are straight lines; other meridians are arcs of circles. The scale +is true along the Equator only. Its main use is to show the entire world enclosed in a circle. To use it +you must enter + + - Name: *vand*, *VanderGrinten*, GMT code -> *V* (width) *v* (scale) + - The central meridian [Middle of your map]. + - Scale along equator in cm/degree or 1:xxxxx, or map width. + +Centered on the Dateline, the example below was created by this command: + +```julia +coast(region=:g, proj=:VanderGrinten, xaxis=(grid=30,), yaxis=(grid=15,),res=:crude, + land=:lightgray, water=:cornsilk, area=10000, shore=:thinnest, figsize=10, show=true) +``` + +!["GMT_grinten"](figures/mapproj/GMT_grinten.png) + From 61f5ea1d12187d0b7fa25a94b914777beb528afd Mon Sep 17 00:00:00 2001 From: Joaquim Luis Date: Mon, 11 Mar 2019 01:13:29 +0000 Subject: [PATCH 2/2] The figs --- docs/src/figures/mapproj/GMT_TM.png | Bin 0 -> 86891 bytes docs/src/figures/mapproj/GMT_albers.png | Bin 0 -> 61469 bytes .../src/figures/mapproj/GMT_az_equidistant.png | Bin 0 -> 136532 bytes docs/src/figures/mapproj/GMT_cassini.png | Bin 0 -> 34747 bytes docs/src/figures/mapproj/GMT_eckert4.png | Bin 0 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