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Re: optimization
From: |
Etienne Grossmann |
Subject: |
Re: optimization |
Date: |
Sat, 4 Mar 2000 16:32:06 GMT |
Hello,
# function for optimization. For example, I have a function, say
# f(x) = x^2 + 2*x + 5
# and I want to find x0 s.t. f(x0) is maximized. I know I can use binary
'f' is unbounded! :-). I have a downhill simplex function (Nelder-Mead)
at http://anonimo.isr.ist.utl.pt:8080/~etienne/octave/. It should do for
low-dimensional functions. I also have some code for Levenberg-Marquardt-
like optimization, but it isn't online. Just ask if you would like to see
it.
Cheers,
Etienne
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- optimization, James Yang, 2000/03/03
- Re: optimization,
Etienne Grossmann <=