I came across this in a convexity chapter of a book,
$$f (\bf x) = ( \bf B x, \bf x)$$
where both $\bf B$ and $\bf x$ are matrices. What does the right-hand side mean?
I came across this in a convexity chapter of a book,
$$f (\bf x) = ( \bf B x, \bf x)$$
where both $\bf B$ and $\bf x$ are matrices. What does the right-hand side mean?
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It is $f:\mathbb R^n\to \mathbb R$ with
$$f(x)=\langle Bx,x\rangle=x^TBx$$