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Shows the equivalence of the Fourier extension conjecture and a trilinear inequality in a mathematical context, suggesting a deeper understanding of the inequality’s implications.
We show that for every 0 < 𝛿 < 1, the Fourier extension conjecture on the paraboloid in three dimensions is equivalent to a local single scale smooth Alpert trilinear inequality of the form, EQ
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Rios et al. (2026) studied this question.
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