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Title: Remote Sensing _GEOREFERENCING


1
GEOREFERENCING
By JWAN M. ALDOSKI Geospatial Information
Science Research Center (GISRC), Faculty of
Engineering, Universiti Putra Malaysia, 43400
UPM Serdang, Selangor Darul Ehsan. Malaysia.
2
GEO-REFERENCINGReferencing features to the Earth
  • Features on earth surfaces are not easy to refer
    and measure
  • Features on planes are easier to measure and
    calculate
  • distance
  • angle
  • area
  • Coordinate systems provide a measurement framework
  • Arbitrary coordinate system
  • Global Cartesian coordinates (x,y,z) for the
    whole earth.
  • Geographic coordinates (f,?, h) for the whole
    earth.
  • Projected coordinates (x, y) or (N,E) on a local
    area of the earths surface.

3
Understanding coordinates is vey important in GIS
Coordinate Systems
4
Datums
  • Models of the shape of the earths surface

5
Arbitrary coordinate systems
  • Typical of CAD systems
  • Pick any origin
  • Map units may be feet, meters, inches

Row-column coordinates
  • Typical for image processing packages
  • Start at upper left
  • Count rows down, columns across
  • Typical for image processing packages
  • Start at upper left
  • Count rows down, columns across

6
Global Cartesian Coordinates
Geographic Coordinates
7
Geographic Coordinates
(0ºN, 0ºE) Equator, Prime Meridian
Longitude line (Meridian)
Latitude line (Parallel)
N
N
W
E
W
E
S
S
Range 90ºS - 0º - 90ºN
Range 180ºW - 0º - 180ºE
8
Geographic Coordinates
Z
Meridian of longitude
Greenwich meridian l 0
N
Parallel of latitude
P
? - Geographic longitude

?0-90N
? - Geographic latitude
?
E
W
O

Y
R - Earth radius
R
?


O - Geocenter
?0-180E
X
Equator f 0
9
Latitude f
Longitude l
  • Take a point S on the surface of the ellipsoid
    and define there the tangent plane mn.
  • Define the line pq through S and normal to the
    tangent plane.
  • Angle pqr is the latitude f, of point S

l the angle between a cutting plane on the
prime meridian and the cutting plane on the
meridian through the point, P
10
Cartesian Coordinates
A planar cartesian coordinate system is defined
by a pair of orthogonal (x,y) axes drawn through
an origin.
Y
X
Origin
(xo,yo)
(fo, lo)
11
Datums and Defining Parameters
  • To translate one datum to another we must
    know the relationship between the chosen
    ellipsoids in terms of position and orientation.
    The relationship is is defined by 7 constants.
  • i. 3 - Distance of the ellipsoid center from the
    center of the earth (?X, ?Y, ?Z)
  • ii. 3 - Rotations around the X, Y, and Z of the
    Cartesian Coordinate System Axes (?, ?, ?)
  • iii. 1 - Scale change (S) of the survey control
    network

12
Translations (3 Parameters)
Movement of points along an Axis
?Z
?Y
?X
Rotations (3 Parameters)
Movement of points around an Axis
13
Scale (1 Parameter)
Changing the distance between points
S
Transformation Effect
7 Parameters
B
A
A
B
14
Transformations
  • Different coordinate systems represent the same
    point in different ways
  • Transformations convert points between coordinate
    systems

15
2D Transformation
  • Given a 2D object, transformation is to change
    the objects
  • Position (translation)
  • Size (scaling)
  • Orientation (rotation)
  • Shapes (shear)

x x ?x y y ?y
x x . Sx y y . Sy
  • A 2D rotation is three shears
  • Shearing will not change the area of the object
  • Any 2D shearing can be done by a rotation,
    followed by a scaling, and followed by a rotation

x r cos (f) y r sin (f)
x r cos (f q) y r sin (f q)
16
Projections
  • Maps are flat
  • easy to carry
  • good for measurement
  • scaleable
  • Map projections are used to project data from
    a sphere onto a planar surface_

17
Map projections
18
Cylindrical Projections
  • cylinder as developable surface
  • an imaginary light is projectedonto a
    developable surface
  • coordinate space becomes implicit

19
Azimuthal Projections
  • plane as developable surface

20
Military Grid Coordinates
UTM Coordinates
21
Projections
  • Map projections always introduce error and
    distortion
  • Distortion may be minimized in one or more of the
    following properties
  • Shape gt conformal
  • Distance gt equidistant
  • True Direction gt true direction
  • Area gt equal area

22
Land-ownership boundaries
Plane rectangular grids
  • Provides an easily used locational system that
    doesnt require corrections for the curvature of
    the earth
  • Measurements are specified in terms of of
    distance from the origin where typically measured
    north and east of a point
  • If the origin lies outside the area being mapped,
    it is called a false origin
  • Generally referred to as cadastral surveys
  • When the country was first settled,
    land-ownership patterns could develop in 2 ways
  • Unsystematic subdivision (mapped with
    metes-and-bounds)
  • Systematic subdivision (mapped with the Land
    Survey system)
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