delaunayWeights -- squared-norm weights inducing the Delaunay subdivision of a point set

Returns the standard weight vector for the delaunaySubdivision of a point set: the $i$-th entry is $\|v_i\|^2$, the squared Euclidean norm of the $i$-th column of $A$. Lifting each point $v_i$ to $(v_i, \|v_i\|^2) \in \mathbb{R}^{d+1}$ and projecting the lower faces of the resulting convex hull back to $\mathbb{R}^d$ yields the Delaunay subdivision; passing these weights to regularSubdivision is the standard way to realise that construction.

Delaunay is intrinsically a Euclidean concept on a point set, so this function is meaningful only for point configurations -- not for vector configurations. No input-shape check is performed.