Module DMNF in PORT
Finds a local minimum of a continuously differentiable function.
Finite-difference gradients and secant Hessian approximations are used. Uses a
variant of Newton's method with a quasi-Newton (BFGS) Hessian updating method,
and a model/trust-region technique to aid convergence from poor starting
values. (This is subroutine SMSNO of ACM Trans. Math. Softw. 9 (1983) 503-524.).
Classes : G1b1a . Unconstrained optimization of a smooth multivariate
function, user provides no derivatives
Type : Fortran subroutine in PORT library (NL3OPT sublibrary).
Access : Proprietary. Many implementations available.
Precision: Double.
Usage : CALL DMNF (N, D, X, CALCF, IV, LIV, LV, V, UIPARM, URPARM, UFPARM)
Details : Fullsource Source
Sites : (1) NETLIB
NETLIB: Public access repository, The University of Tennessee at
Knoxville and Bell Laboratories
Precision: Double. (Single: MNF)
You may access components from NETLIB outside GAMS as follows.
Source : Available by anonymous ftp from netlib in the port
subdirectory
Fullsource : Available by http from netlib in the port subdirectory
GAMS is a service of the Mathematical and Computational Sciences Division of the Information Technology Laboratory of the National Institute of Standards and Technology
This page was generated on Mon Oct 13, 2008 at 06:20:13 UTC