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Minimizes an affine quadratic form subject to simple bounds,
using coordinate searches and reduced subspace minimizations
using LDL^T factorization updates
min fval = gamma + c^T x + 0.5 x^T G x }
s.t. x in [xu,xo]
where G is a symmetric (n x n) matrix, not necessarily definite
(if G is indefinite, only a local minimum is found)
If G is sparse, it is assumed that the ordering is such that
a sparse modified Cholesky factorization is feasible
Usage:
------
[x,fval] = minq( gamma, c, G, xu, xo, prt, xx)
History:
--------
1) Ziwen Fu. 10/22/2008
Directly Translate from minq.m ( v2.1 )
2) Ziwen Fu. 10/25/2008
Python Class version of Minq
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Minq Minimizes an affine quadratic form subject to simple bounds, using coordinate searches and reduced subspace minimizations using LDL^T factorization updates min fval = gamma + c^T x + 0.5 x^T G x } s.t. |
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eps = 2.2204460492503131e-16
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inf = inf
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| Function Details |
Minimizes an affine quadratic form subject to simple bounds,
using coordinate searches and reduced subspace minimizations
using LDL^T factorization updates
min fval = gamma + c^T x + 0.5 x^T G x }
s.t. x in [xu,xo]
Inputs:
-------
c a colomn vector.
G a symmetric (n x n) matrix.
xlow lower bound
xhigh upper bound
Optional Inputs:
----------------
gamma a constant.
prt print level.
x0 initial guess.
Output:
-------
x minimizer (but unbounded direction if info=1)
info 0 (local minimizer found)
1 (unbounded below)
99 (maxit exceeded)
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