Analysis Based on Distance
Analysis Based on Distance
The ability to calculate and manipulate distances underlies many forms of
spatial
analysis
o
based on the concept that the separation of features or events on the Earth‘s
surface
can tell us something useful
Measuring
Distance and Length
A metric is a rule for the determination of distance between points in a space.
Pythagorean or straight-line metric is explained with an equation and diagram
o
Notes this metric does not work for latitude and longitude, must use the
spherical
metric
provided in Section 5.7 to calculate great circles
Distance along a route represented by a polyline is often calculated by summing
the
lengths
of each segment of the polyline
Because there is a general tendency for polylines to short-cut corners, the
length of a
polyline
tends to be shorter than the length of the object it represents.
Length of a 3 dimensional line measured off its planimetric representation will
also be
shorter
than its true length
Buffering
Builds a new object or objects by identifying all areas that are within a
certain specified
distance
of the original objects
In raster, buffers can be spread outwards from objects to create friction
surfaces
Cluster
Detection
Points patterns can be identified as clustered, dispersed, or random
Kinds of processes responsible for point patterns are:
o
First-order processes involve points being located independently
o
Second-order processes involve interaction between points
Briefly introduces the K function as an example of a descriptive statistic of
pattern, and
explains a simple example
source: gis training module book
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