Truncated Newton function minimization with bounds constraints
A bounds-constarined R implementation of a truncated Newton method for minimization of nonlinear functions subject to bounds (box) constraints.
tnbc(x, fgfun, lower, upper, trace=0, ...)
x |
A numeric vector of starting estimates. |
fgfun |
A function that returns the value of the objective at
the supplied set of parameters |
lower |
A vector of lower bounds on the parameters. |
upper |
A vector of upper bounds on the parameters. |
trace |
Set >0 to cause intermediate output to allow progress to be followed. |
... |
Further arguments to be passed to |
Function fgfun
must return a numeric value in list item f
and a numeric vector in list item g
.
A list with components:
xstar |
The best set of parameters found. |
f |
The value of the objective at the best set of parameters found. |
g |
The gradient of the objective at the best set of parameters found. |
ierror |
An integer indicating the situation on termination. |
nfngr |
A number giving a measure of how many conjugate gradient solutions were used during the minimization process. |
Stephen G. Nash (1984) "Newton-type minimization via the Lanczos method", SIAM J Numerical Analysis, vol. 21, no. 4, pages 770-788.
For Matlab code, see http://www.netlib.org/opt/tn
## See tn.Rd
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