Earth Coordinates & Grid Coordinate Systems


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1 Earth Coordinates & Grid Coordinate Systems
2 How do we model the earth? Datums Datums mathematically describe the surface of the Earth. Accounts for mean sea level, topography, and gravity models. Projections Projections describe how to best fit a curve surface to a planar area (with minimal distortion) Coordinate Systems Coordinate Systems provide points of reference.
3 The Earth as an Ellipsoid
4 The Earth s Shape The geoid is the surface which would coincide exactly with the mean ocean surface of the Earth, if the oceans were to be extended through the continents.
5 Model of the Earth
6 The Earth s Shape
7 Definition: Datum A mathematical model that describes the shape of the ellipsoid Can be described as a reference mapping surface Defines the size and shape of the earth and the origin and orientation of the coordinate system used. There are local datums for different parts of the earth based on different measurements Datums are the basis for coordinate systems Assigning the wrong datum to a coordinate system may result in errors of hundreds of feet
8 Geodetic Datums
9 Why Multiple Datums?
10 Horizontal Reference Datums Datums are the collection of very accurate control points (points of known accuracy) surveyors use to georeference all other map data Surveyors determine the precise latitude and longitude of horizontal control points spread across the landscape
11 Horizontal Reference Datums Horizontal control point monuments
12 Horizontal control point monuments From the 1920s to the early 1980s,these control points were surveyed relative to the surface of the Clarke 1866 ellipsoid, together forming what is called the North American Datum of 1927 (NAD 27)
13 Difference Between NAD 27 and NAD 83 Position
14 Changes in Datums By the early 1980s, better knowledge of the earth s shape and size and far better surveying methods let to the creation of a new horizontal reference datum, the North American Datum of 1983 (NAD 83)
15 Changes in Datums The latitudes and longitudes of all of these points were determined relative to the Geodetic Reference System of 1980 (GRS 80) ellipsoid, which is essentially identical to the WGS 84 ellipsoid
16 The Earth as a Geoid The earth s surface is truly smooth when we compare the surface undulations to the 7,918 mile diameter of the earth The greatest relief variation is the approximately 12.3 mile difference between the summit of Mt. Everest (29,035 feet) and the deepest point in the Marianas Trench (36,192 feet)
17 The Earth as a Geoid The top of Mt. Everest is located at: 27 o 59 N, 86 o 56 E, 29,035 feet (8,852 meters)
18 Vertical Reference Datums The traditional datum used for land elevation is mean sea level (MSL) Surveyors define mean sea level as the average for all low and high tides at a particular starting location over a metonic cycle (the 19 year cycle of the lunar phases and days of the year)
19 Vertical Reference Datums A small circular monument was placed in the ground at each surveyed benchmark elevation point A benchmark is a permanent monument that establishes the exact elevation of a place
20 Vertical Reference Datums Later, surveyors could determine elevation by making gravity measurements at different locations on the landform and relating them to the strength of gravity at the point used to define MSL Gravity differences translate into elevation differences
21 Vertical Reference Datums Mean sea level is easy to determine along coastlines, but what about inland locations?
22 The Earth as a Geoid
23 Global Geoid The slightly undulating, nearly ellipsoidal surface that best fits mean sea level for all the earth s surface is called a global geoid The global geoid rises and falls approximately 100 meters above and below the oblate ellipsoid surface in an irregular pattern
24 Global Geoid World maps showing land topography and ocean bathymetry use land heights and water depths relative to the global geoid surface Be aware that the local geoid used in your area is probably slightly above or below (usually within 2 meters) the global geoid elevations used on world maps
25 NGVD 29 In the US you may see elevations relative to the National Geodetic Vertical Datum of 1929 (NGVD 29) on older topographic maps This datum was defined by the observed heights of mean sea level at 26 tide gauges, 21 in the US and 5 in Canada
26 North American Vertical Datum of 1988 (NAVD 88) Mean sea level for the continent was defined at one tidal station on the St. Lawrence River at Rimouski, Quebec, Canada
27 GPS For Measuring Elevation GPS receivers calculate what is called the ellipsoidal height, the distance above or below the surface of the WGS 84 ellipsoid along a line from the surface to the center of the earth
28 GPS For Measuring Elevation
29 GPS For Measuring Elevation You must convert GPS ellipsoidal height values to mean sea level datum elevations before you can use them with existing maps
30 Geoid Heights in the US
31 Grid Coordinate Systems The latitude and longitude graticule has been used for over 2000 years as the worldwide locational reference system Geocentric latitude and longitude coordinates on a sphere or geodetic latitudes and longitudes on an oblate ellipsoid, still key to modern position finding, are not as well suited for making measurements of length, direction and area on the earth s surface
32 Grid Coordinate Systems The advantage of the flat map projection surface is that we can locate something by using a twoaxis coordinate reference system This coordinate system is the basis for the square grid of horizontal and vertical lines on a map
33 Geographical Coordinates Graticule Latitude Longitude
34 Grid Coordinate Systems We call a planerectangular coordinate system based upon and mathematically placed on a map projection a grid coordinate system All geographic grid systems are based on Cartesian coordinates, invented in 1637 by the famous French philosopher and mathematician Rene Descartes
35 Cartesian Coordinates If you superimpose a square grid on a map, with divisions on a horizontal xaxis and a vertical yaxis where the axes cross at the system s origin, you have established the Cartesian Coordinate System
36 Cartesian Coordinates
37 Grid Coordinates Grid coordinates systems based on the Cartesian Coordinate System are especially handy for such map analysis procedures as finding the distance or direction between locations or determining the area of a mapped feature like a lake Two popular grid coordinate systems are: Universal Transverse Mercator (UTM) State Plane Coordinate System
38 Universal Transverse Mercator System The UTM grid extends around the world from 84 o N to 80 o S 60 northsouth zones are used, each 6 o longitude
39 Universal Transverse Mercator System
40 Universal Transverse Mercator System Each zone has its own central meridian and uses a secant case transverse Mercator projection centered on the zone s central meridian for each of the 60 zones Scale factors ranging from to within each zone
41 UTM Eastings Easting: the eastwest xcoordinate in a grid coordinate system. That is the distance east from the origin In both the northern and southern hemispheres, an easting value of 500,000 meters (written 500,000mE) is assigned to the central meridian of each UTM zone This value, called the false easting, is added to all xcoordinates so that there are no negative eastings in the zone
42 UTM Northings In the northern hemisphere a northing value of 0mN is assigned to the equator so all northing values are positive numbers In the southern hemisphere, the equator is given a false northing of 10,000,000mN
43 UTM Example
44 Another UTM Example UTM Coordinates of the 68 th St Entrance to the North Building mE, mN, Zone 18 North
45 UTM All GPS vendors program the UTM specifications into their receivers Note that UTM coordinates will differ when different datums are used
46 Universal Polar Stereographic System To complete the global coverage, a complementary rectangle coordinate system called the universal polar stereographic (UPS) system was created UPS grid consists of a north zone and a south zone Each zone is superimposed on a secant case polar stereographic projection that covers a circular region over each pole
47 Universal Polar Stereographic System
48 State Plane Coordinate (SPC) System The idea was to completely cover the US and its territories with grids laid over map projection surfaces so that the maximum scale distortion error would not exceed 1 part in 10,000 The US was originally divided into 125 zones Each has its own projection surface based on the Clarke 1866 ellipsoid and NAD 27 geodetic latitudes and longitudes
49 State Plane Coordinate (SPC) System
50 State Plane Coordinate (SPC) System Secant case Lambert conformal conic projections are used for states of predominantly eastwest extent Secant case transverse Mercator projections are used for states of greater northsouth extent
51 State Plane Coordinate (SPC) System Zone boundaries follow state and county boundaries because surveyors have to register land surveys in a particular county Each zone has its own central meridian that defines the vertical axis for the zone An origin is established to the west and south of the zone
52 State Plane Coordinate (SPC) System Usually 2,000,000 feet west of the central meridian for the Lambert conformal conic zones and 500,000 feet for the transverse Mercator zones
53 State Plane Coordinate (SPC) System For example the location of the state capitol dome in Madison Wisconsin is: 2,164,600 ft E, 392,280 ft N, Wisconsin, south zone
54 Other Grid Systems US state grids combine UTM zones into a single state grid European grid coordinate systems British National Grid coordinate system Swiss coordinate system
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