Optimizing inverse functions
- To: mathgroup at smc.vnet.net
- Subject: [mg82981] Optimizing inverse functions
- From: Teodoro <jwheeler51 at gmail.com>
- Date: Tue, 6 Nov 2007 03:38:15 -0500 (EST)
In a previous post I said that I'm tring to find a general way to get
the Gommel-Poon parameters of a BJT. To do so I needed a way to invert
f[y_, m_, p_, n_, q_, r_] = m Exp[p y] + n Exp[q y] + r
A good way to do so is to write:
g[x_, m_, p_, n_, q_, r_] =
Reduce[f[y, m, p, n, q, r] == x, y, Reals][][]
Now I need to proceed further.
Let us assume we have for g[x, m, p, n, q, r] "measurements" like
What is the best way to find [m, p, n, q, r] ?
The result should be:
m = 7.984136668700428*10^-14; p = 38.64734299516908; n =
9.185777*^10 - 7; q = 7.729468599033817; r = -9.18579746734159*^10 -
Unfortunately the "real" problem is full of "fake" minima ...
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