CODEWITHSUNDEEP
c++geolocationgeocodinggeospatialclass-library
Horst Walter
Horst Walter

Reputation: 14081

Free geo data class library in C++ (Lat / Lng / distance / conversions)

I am looking for a free geo data class library. I need to convert different formats of Latitude / Longitude values (e.g as here), get distances between lat/lng values, coordinates in range, etc.

Google shows me several single methods / functions in C++, this is not the issue. Examples

  1. Calculating the distance between 2 latitudes and longitudes that are saved in a text file?
  2. Lat Long: http://www.codecogs.com/code/maths/geometry/spherical/latlong.php

What I am looking for is a more complete / sophisticated class library with some documentation and examples. Any hints?

-- Edit --

LatLong is such a library in Javascript: http://www.movable-type.co.uk/scripts/latlong.html
Will also check (C++): http://geographiclib.sourceforge.net/html/annotated.html

-- Edit 2 --

The transformation approach below is a good starter, however, if there are other great libs please let me know. Thanks to all who have contributed.

Upvotes: 7

Views: 7303

Answers (1)

acraig5075
acraig5075

Reputation: 10756

proj4 is what you're looking for. It's a serious mapping tool, mature and well respected projection api. It's predominantly popular for doing forward and backward conversion between geographical coordinates (lat/lng) and planar (x,y). Coordinate geometry with planar coordinates is much simpler than with geographical.

Documentation is not the best. Because it can also be used as a stand-alone program, I'd start off reading the man page to get an introduction. The command-line switches are the same parameters used to initialise the structure when using the api. Then read the api docs - the function calls listed under Basic API functions may very well be all you need.

Edit with what started off as a comment to OP: Projecting to planar coordinates is attractive for many reasons: Coordinate comparisons are then in linear units rather than angular. Distance becomes a trivial hypotenuse calculation. Axis-aligned rectangles are intuitive to work with. Elementary right-angled trigonometry can be used to calculate new points, e.g. midway, offset, etc. This is all provided the extents of the region is not massive, e.g. of continental scale - If your dataset is within say a degree square (that's still large) you'll be fine with this approach.

Upvotes: 7

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