Abstract

We show that any Fermat hypercubic is apolar to a trigonal curve, and vice versa. We show also that the Waring number of the polar hypercubic associated to a tetragonal curve of genus gg is at most ⌈3/2g−7/2⌉\lceil 3/2g - 7/2\rceil, and for a large class of them is at most 4/3g−34/3g - 3.

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