A grid search utilizing the Powell method at each grid point.
The GRID-POWELL method samples the parameter space bounded by the
lower and upper limits for each thawed parameter.
At each grid point, the POWELL optimization method is used to
determine the local fit-statistic minimum.
The smallest of all observed minima is then adopted as the global
fit-statistic minimum.
The advantage of GRID-POWELL
is that it can provide a thorough sampling of
parameter space. This is good for situations where the best-fit
parameter values are not easily guessed a priori, and where there is a
high probability that false minima would be found if
one-shot techniques such as POWELL are used instead.
Its disadvantage are that it can be very slow.
Note that GRID-POWELL is similar in nature to MONTE-POWELL; in the
latter method, the initial parameter value guesses in each cycle are
chosen randomly, rather than being determined from a grid.
The GRID-POWELL method parameters are a superset of those
for the GRID and POWELL methods. (See the descriptions of
these methods.)
- sherpa
-
get_method_expr,
grid,
levenberg-marquardt,
method,
monte-lm,
monte-powell,
montecarlo,
powell,
sigma-rejection,
simplex,
simul-ann-1,
simul-ann-2,
simul-pow-1,
simul-pow-2,
usermethod
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