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Article #32Re: system of ODEs and maximum likelihood
From: Keith Briggs rba8 7088
Date: Mon, 26 Oct 1992 23:15
Date: Mon, 26 Oct 1992 23:15
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Roque (oliveria@engin.umich.edu) asks:
> I don't have much details yet but I may do project
> involving the solution of a system of ODEs (40x40)
> whose coeffients are not known exactly.
> One starts with a guess for the coeffiecients, one solves the
> system of ODEs then one recomputes the coefficients (perhaps
> using maximum likelihood) to match some experimental event, then
> one resolves the ODEs and so on.
See K. M. Briggs, E. and M. Baake and H. Bock:
Fitting ordinary differential equations to chaotic time series.
{\em Physical Review}\ {\bf A45}\ 5524 (1992)
and references therein. The method will work also with non-chaotic data.
Keith Briggs.
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<9230110.5763@mulga.cs.mu.OZ.AU>Path:
arc1-ca.pugleaf.net!sparky!uunet!cis.ohio-state.edu!zaphod.mps.ohio-state.edu!darwin.sura.net!sgiblab!munnari.oz.au!cs.mu.OZ.AU!mundoe!kbriggsReferences:
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Newsgroups: sci.math.num-analysis Path: arc1-ca.pugleaf.net!sparky!uunet!cis.ohio-state.edu!zaphod.mps.ohio-state.edu!darwin.sura.net!sgiblab!munnari.oz.au!cs.mu.OZ.AU!mundoe!kbriggs From: kbriggs@mundoe.maths.mu.OZ.AU (Keith Briggs rba8 7088) Subject: Re: system of ODEs and maximum likelihood Message-ID: <9230110.5763@mulga.cs.mu.OZ.AU> Summary: fitting ODEs to data Sender: news@cs.mu.OZ.AU Organization: Computer Science, University of Melbourne, Australia References: <5W#=3YB@engin.umich.edu> Date: Mon, 26 Oct 1992 23:15:41 GMT Lines: 19