This analysis computes maximum weights in terracini loci of segre-veronese varieties, suggesting critical schemes may offer broader applications.
We describe all Terracini loci of Segre–Veronese varieties with at most roughly double the points of the minimal one. In this range we compute the maximum of all weights of the Terracini sets. To prove these results we use cohomological tools (residual exact sequences) applied to some critical schemes associated with a Terracini set and containing all of its points. We expect that these critical schemes will be a very useful tool for other related problems.
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Edoardo Ballico (2025) studied this question.
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