lsi_ln | R Documentation |
solve linear least square problem min_x ||A*x-b||
with inequality constraints u%*%x >= co
If A is rank deficient, least norm solution ||mnorm%*%(x-x0)||
is used.
If the parameter mnorm is NULL, it is treated as an identity matrix.
If the vector x0 is NULL, it is treated as 0 vector.
lsi_ln(a, b, u = NULL, co = NULL, rcond = 1e+10, mnorm = NULL, x0 = NULL)
a |
dense matrix A or its QR decomposition |
b |
right hand side vector |
u |
dense matrix of inequality constraints |
co |
right hand side vector of inequality constraints |
rcond |
maximal condition number for determining rank deficient matrix |
mnorm |
norm matrix (can be dense or sparse) for which |
x0 |
optional vector from which a least norm distance is searched for |
solution vector whose attribute 'mes' may contain a message about possible numerical problems
lsi, ldp, base::qr
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