Is there a non-iterative solution to the following quadratic programming problem with constrains? Is there any problem to think the variable as some square of another variable to get ride of the constrains?
$\min\quad x^TAx + b^Tx\qquad s.t. \quad x\geq 0 $
Regards,
Bo
I am afraid that only in exceptional cases there is a non-iterative solution, for instance of $A$ is diagonal, or if $-A^{-1}b\ge0$.