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I'm trying to overlay some data onto a satellite image of the UK.

The image is a hi-resolution version of the image below (originally from dundee university):

However, I'm unable to determine the mapping between longitude/latitude and points on the image, i.e. given a long/lat pair what is the relevant point on the image. Along the way I created a table of landmarks round the edge of the UK and recorded their position on the image (with top-left being (0,0)) together with their longitude and latitude values: . Sadly I don't know the location of the satellite or the direction the camera was pointing when the shot was taken.

I've tried affine transforms, perspective transforms and planar projections from a sphere, all with very little success.

Any help is greatly appreciated.

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Welcome to our site, Phill! Please read the georeferencing threads here and let us know whether they have answered your question. – whuber Feb 13 '13 at 15:42
up vote 2 down vote accepted

Once we get a Satellite Image, we need to georeference it. What this means, is that we need to modify and recitify the image and set a lat long (or X Y Coordinate in general) for each pixel of the image.

This is usually done, by setting the lat-longs for known points on the image(Just as you have done). But to actually modify the image, so that it becomes geographic aware, we need a GIS software, and run the Georeferencing Process in it.

I would suggest that you download QGIS, and georeference in it. Here are two tutorials which Show how Georeferencing can be done:

  1. Tutorial: Georeferencing Topo Sheets, Topo Maps, Satellite Image or Scanned Maps in QGIS

  2. image georeferencing with QGIS

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Thanks guys, thought I was going down a well trodden path but didn't know the terminology. I'll have a look at the links and report back. – PhilI Feb 13 '13 at 16:38
Glad to help out. We all began somewhere... – Devdatta Tengshe Feb 13 '13 at 16:53
QGIS did a very nice job! Had to adjust the number of points / polynomial order of the interpolation but it's done a nearly perfect mapping. Thanks again. – PhilI Feb 14 '13 at 9:25

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