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Lower bound

This is like the left half of a single Gaussian restraint:

\begin{displaymath}
p = \left\{ \begin{array}{ll} p_{gauss} \; ; & f < \bar{f} \\
0 \; ; & f \geq \bar{f} \\
\end{array} \right.
\end{displaymath} (7.54)

where $\bar{f}$ is a lower bound and $p_{gauss}$ is given in Eq. 5.38. A similar equation relying on the first derivatives of a Gaussian $p$ holds for the first derivatives of a lower bound.



Bozidar BJ Jerkovic 2001-12-21