代码搜索:Gradient
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www.eeworm.com/read/253950/12174226
m demopt1.m
function demopt1(xinit)
%DEMOPT1 Demonstrate different optimisers on Rosenbrock's function.
%
% Description
% The four general optimisers (quasi-Newton, conjugate gradients,
% scaled conjugate gradien
www.eeworm.com/read/339665/12211910
m demopt1.m
function demopt1(xinit)
%DEMOPT1 Demonstrate different optimisers on Rosenbrock's function.
%
% Description
% The four general optimisers (quasi-Newton, conjugate gradients,
% scaled conjugate gradien
www.eeworm.com/read/150905/12250093
htm scg.htm
Netlab Reference Manual scg
scg
Purpose
Scaled conjugate gradient optimization.
Description
[x, options] = scg(
www.eeworm.com/read/150905/12250183
htm graddesc.htm
Netlab Reference Manual graddesc
graddesc
Purpose
Gradient descent optimization.
Description
[x, options, flog,
www.eeworm.com/read/150905/12250204
htm rbfgrad.htm
Netlab Reference Manual rbfgrad
rbfgrad
Purpose
Evaluate gradient of error function for RBF network.
Synopsis
www.eeworm.com/read/150905/12250331
htm olgd.htm
Netlab Reference Manual olgd
olgd
Purpose
On-line gradient descent optimization.
Description
[net, options, err
www.eeworm.com/read/150905/12250668
m demopt1.m
function demopt1(xinit)
%DEMOPT1 Demonstrate different optimisers on Rosenbrock's function.
%
% Description
% The four general optimisers (quasi-Newton, conjugate gradients,
% scaled conjugate gradien
www.eeworm.com/read/338243/12316822
optima
#! /bin/sh
####################################
#
# This shell illustrates how the optimization of the stacking
# power objective function can be implemented by the COOOL library.
#
# In the file opti
www.eeworm.com/read/124283/14579518
texi multimin.texi
@cindex minimization, multidimensional
This chapter describes routines for finding minima of arbitrary
multidimensional functions. The library provides low level components
for a variety of iterativ
www.eeworm.com/read/220289/14843910
m demopt1.m
function demopt1(xinit)
%DEMOPT1 Demonstrate different optimisers on Rosenbrock's function.
%
% Description
% The four general optimisers (quasi-Newton, conjugate gradients,
% scaled conjugate gradien