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[DKIM] Re: spatial modelling projection question [SEC=UNCLASSIFIED]

1 message · Li Jin

#
The effects of spatial reference systems on the predictive accuracy have been preliminarily tested recently. Please see 
W. Jiang, J. Li. 2013. Are Spatial Modelling Methods Sensitive to Spatial Reference Systems for Predicting Marine Environmental Variables? In: International Congress on Modelling and Simulation (MODSIM) 2013, Adelaide. Dec. 2013.
W. Jiang & J. Li. 2014. The effects of spatial reference systems on the predictive accuracy of spatial interpolation methods. Geoscience Australia, Record 2014/01, 33p.
They are freely available online. Any comments are appreciated!
Cheers,
Jin

-----Original Message-----
From: r-sig-geo-bounces at r-project.org [mailto:r-sig-geo-bounces at r-project.org] On Behalf Of Michael Sumner
Sent: Wednesday, 14 May 2014 10:36 AM
To: Rich Shepard
Cc: r-sig-Geo at r-project.org
Subject: [DKIM] Re: [R-sig-Geo] spatial modelling projection question
On Wed, May 14, 2014 at 4:53 AM, Rich Shepard <rshepard at appl-ecosys.com>wrote:

            
I believe that Dominik is referring to the fact that with longlat we can use ellipsoid calculations for distance, which cover the most general solution for "most accurate" across many situations. There are many map projections that are more suitable for given applications, but then the general confidence about Cartesian distances is gone: we need to be careful that our distance calcs are appropriate within the constraints of that projection. Any equi-distant projection can provide best accuracy only within specific constraints.  (This is not true for area, those can be always accurate in an equal-area projection albeit with loss of conformality and usual numeric/topology constraints).

I think the only general solution is to back-transform and use the ellipsoid for distance, unless you can be sure that the Cartesian methods match your needs in the projection being used.  The only way to match ellipsoid accuracy is to generate a local unique equi-distant projection for each distance segment and measure from its centre to the other point.
(I think Manifold does this internally for the interactive distance-measuring Tracker tool when you toggle the ellipsoid key. ).

I've been bothered by this for a while, especially with such a wide use of UTM out there. I think you always need to be concerned about it, and do some checks across your region/application to make sure Cartesian distance is good enough when you have chosen a projection for other properties.  If you can forget the need for expensive ellipsoid calculations or many local equidistant projections it's obviously going to be more efficient.

Cheers, Mike.
--
Michael Sumner
Software and Database Engineer
Australian Antarctic Division
Hobart, Australia
e-mail: mdsumner at gmail.com


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