Re: Nonlinear systems of equations

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#863

From: Pierre Asselin
Date: Thu, 24 Dec 1992 02:18

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In <1992Dec22.044947.17093@mel.dit.csiro.au>
	amal@mel.dit.csiro.au (Amal De Silva) writes:

>One method of solving this problem is to represent this as a
>minimization problem[...]

Well, yes, if you can.  Mike didn't say much about his system of
equations;  it may not be derivable from a minimization.
-- 

--Pierre Asselin, Santa Barbara, California
  pa@verano.sba.ca.us

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Path: arc1-ca.pugleaf.net!sparky!uunet!psinntp!curly.appmag.com!verano!pa
From: pa@verano.sba.ca.us (Pierre Asselin)
Newsgroups: sci.math.num-analysis
Subject: Re: Nonlinear systems of equations
Message-ID: <1212@verano.sba.ca.us>
Date: 24 Dec 92 02:18:04 GMT
References: <92Dec17.174419.27750@acs.ucalgary.ca> <1992Dec22.044947.17093@mel.dit.csiro.au>
Organization: None.  Santa Barbara, CA
Lines: 12

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