Description: Based on the preparation of MATLAB SQP, multiplier method, conjugate gradient method, quasi-Newton method, trust region method, steepest descent method with the Newton-Raphson method the latest procedures, functions very powerful, can be used for programming reference.
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matlab program\SQP方法\lagsqp.asv
..............\.......\lagsqp.m
..............\.......\newtlagr.asv
..............\.......\newtlagr.m
..............\.......\qpsubp.asv
..............\.......\qpsubp.m
..............\.......\sqpm.asv
..............\.......\sqpm.m
..............\乘子法程序\bfgs.m
..............\..........\df1.m
..............\..........\dg1.m
..............\..........\dh1.m
..............\..........\dmpsi.m
..............\..........\f1.m
..............\..........\g1.m
..............\..........\h1.m
..............\..........\mpsi.m
..............\..........\multphr.m
..............\信赖域方法\fun.m
..............\..........\gfun.m
..............\..........\Hess.m
..............\..........\trustm.m
..............\..........\trustq.m
..............\共轭梯度法\frcg.m
..............\..........\fun.m
..............\..........\gfun.m
..............\拟牛顿法\bfgs.m
..............\........\broyden.m
..............\........\dfp.m
..............\........\fun.m
..............\........\gfun.m
..............\........\sr1.m
..............\最速下降法与牛顿法\dampnm.m
..............\..................\fun.m
..............\..................\gfun.m
..............\..................\grad.m
..............\..................\Hess.m
..............\..................\revisenm.m
..............\SQP方法
..............\乘子法程序
..............\信赖域方法
..............\共轭梯度法
..............\拟牛顿法
..............\最速下降法与牛顿法
matlab program
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