Spatial Analysis with Raster Data Flashcards
What is continuous data?
It is a single variable or piece of information that is defined t every location.
How can you represent a discrete world?
You can represent a discrete world which is where data is discrete an object is a object it has an outline and an extent e.g. a polygon, line or a point like a bus stop location. It has a location and a start and end.
How is continuous data defined?
By a square grid and it is a resolution, and by resolution we mean the size of each one of those grid cells that represent the real world.
What spatial analysis can we do with Raster data?
1) Raster data structure
2) Raster Algebra
2) Comparisons and Normalisation, e.g. Reclassify and Normalise range
3) Multi-criteria analysis
What is the structure of Raster data?
Digital camera images are a grid of squares called cells or pixels which have values. In Raster Data we can only store a number. Each cell or pixel can only store one number.
How do we create Raster surfaces?
From vector feature data, we can use Interpolation from sample points and calculate Raster’s of distance and Raster’s of density.
Give and example we analyse existing raster surfaces.
Slope of land.
What is raster maths?
You can have two rasters for example and you apply a function to them to get and output where bidmass is important.
What does the raster calculator do?
Allows expression (functions) to be run on one or more raster surfaces.
What does re-sampling do?
Re-sampling changes the spatial scale of the raster- information may be lost.
What does re-classifying do?
Reclassifying changes the VALUES in a raster- scale stays the same.
What is normalisation?
It is normalising data into a standard range. E.g. 23-455 into range 0-1. Normalisation is the process of scaling raster values to a common range.
What are the two way to normalise?
• Can normalise in standard fashion
Largest value= 1
• Or can carry out a reverse normalisation
Smallest value= 1
What is the normalisation equation?
Value(ij)= v(ij)-min(vij)/max(Vig)-min(vij)
where ig is the current raster cell.
What is the reverse normalisation equation?
Value(ij)= max(Vig)-V(ig)/max(Vig)-min(Vig)
where ig is the current raster cell.