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RESENDING! RE: Re: Interpolate 2D on irregular grid
- To: mathgroup at smc.vnet.net
- Subject: [mg125689] RESENDING! RE: Re: Interpolate 2D on irregular grid
- From: Ingolf Dahl <ingolf.dahl at telia.com>
- Date: Thu, 29 Mar 2012 02:57:30 -0500 (EST)
- Delivered-to: l-mathgroup@mail-archive0.wolfram.com
- References: <201203240703.CAA04176@smc.vnet.net> <201203260648.BAA21483@smc.vnet.net> <CAKStUKp8=00JLikRmCT=vJ=ems8QY7F7vuoo6VBY8eCqyoErhQ@mail.gmail.com>
RESENDING!
That is correct, my Obtuse package does not do Kriging. When I wrote the
package, I was more interested in distance-based interpolation methods,
working in any number of dimensions. And the threshold to master Kriging was
higher than my patience and competence. Is there any other Mathematica code
for Kriging anywhere? Or can anyone recommend a good introduction?
Best regards
Ingolf Dahl
From: james.h.stein at gmail.com [mailto:james.h.stein at gmail.com] On Behalf Of
James Stein
Sent: den 26 mars 2012 19:30
To: mathgroup at smc.vnet.net
Cc: Ingolf Dahl; dgolber at aol.com
Subject: [mg125689] Re: Interpolate 2D on irregular grid
Depending on the nature of the OP's problem, Kriging interpolation might be
appropriate.
I don't know much about this stuff, but insofar as I can tell, Ingolf Dahl's
Obtuse package
does not do Kriging. (I might be wrong here).
On Sun, Mar 25, 2012 at 11:48 PM, Ingolf Dahl <
<mailto:ingolf.dahl at telia.com> ingolf.dahl at telia.com> wrote:
You might try my Obtuse package, download from
<http://www.familydahl.se/mathematica/>
http://www.familydahl.se/mathematica/, free of charge.
Best regards
Ingolf Dahl
> -----Original Message-----
> From: ezh [mailto: <mailto:dgolber at aol.com> dgolber at aol.com]
> Sent: den 24 mars 2012 08:03
> To: <mailto:mathgroup at smc.vnet.net> mathgroup at smc.vnet.net
> Subject: Interpolate 2D on irregular grid
>
> I have data
>
> d={{x1,y1,f1},{x2,y2,f2},...}
>
> The {xi, yi} are NOT on a regular grid, and Interpolation[d} returns an
error message.
>
> I have an old version of Mathematica. Is Interpolation improved in a
newer version? Or
> can anyone point me to a package which handles this case?
>
> Thank you
> David Golber
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