Would anyone mind helping me solve this problem
$$ \min\space f(x) = \frac12 x^\mathrm TQx + bx + c \qquad \text{s.t. } \sum_i x_i=\lambda $$
where $x$ is a vector whose entries are positive integers and $Q$ is positive definite.
Would anyone mind helping me solve this problem
$$ \min\space f(x) = \frac12 x^\mathrm TQx + bx + c \qquad \text{s.t. } \sum_i x_i=\lambda $$
where $x$ is a vector whose entries are positive integers and $Q$ is positive definite.
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