sci.math.num-analysis Google Group

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2010-09-10T23:03:50Z

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Re: Importing and evaluating equation with variables located in text file tia sal22

2010-09-10T21:26:25Z

(Followup's set as the question is really only relevant to the MATLAB newsgroup)
copyfile() the .txt file to a .m file (possibly in a temporary directory),
then run() the .m file.
Alternately, if every command in the .txt file is complete in one line, with
no usage of ... for continuation and no control structures spread across

Importing and evaluating equation with variables located in text file tia sal22

2010-09-10T21:10:06Z

Importing and evaluating equation with variables located in text file
tia sal22
Greetings All
I'm trying to import and evaluate an equation
located in a text file with variables in it
is this possible?
Example:
I have the code/m file with this code in it
variable1=1;
variable2=2;
variable3=0;
t=linspace(0:.01:2*pi);

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2010-09-09T22:59:43Z

Re: Computational Complexity of the Nelder-Mead Method

2010-09-09T19:49:41Z

On Sep 9, 12:08 pm, spellu...@fb04633.mathematik.t u-darmstadt.de
Ginu's problem involved a one-dimensional strictly
convex problem, for which multi-step linear convergence
was proven by Lagarias et al (1998). I put citations
in a parallel thread in sci.math, but here's an
article co-curated by Dr. John Nelder:

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Re: Double precision question

2010-09-09T16:17:13Z

In article <i60g4r$1i...@news.eternal-sep tember.org>,
even if you have y=2*x+5 and x=1
which would be evaluated exactly:
adding h=0.0....01 to x gives a round off error in y, so you are in the same
situation as for the sin.
apply results about floating point error analysis . you get finally exaxctly what you

Re: fast method for checking linear operator singularity?

2010-09-09T16:12:04Z

In article <bd3fe2eb-f428-4453-bb1b-bafa1 270a...@i13g2000yqd.googlegrou ps.com>,
If you have A*x, simply use x=unit vector in order to get any matrix element you
want to get.?
Considering the question on maximizing z'*z: maximizing at convex function has
many local maxima (this is a problem in global optimization and NP hard)

Re: Computational Complexity of the Nelder-Mead Method

2010-09-09T16:08:58Z

In article <b9eb6a05-79ec-4be6-89f4-236f3 f5b4...@v8g2000yqe.googlegroup s.com>,
for the classical Nelder mead iti s known that it may even have false
convergence, and nothing is known about its convergence rate even under very
strict additional assumptions. there are variants of it which are
proven to converge to staionary points under some assumptions on the