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Maximizers for the Strichartz inequality

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arxiv math/0404011 v3 pith:AE2NL64O submitted 2004-04-01 math.AP

Damiano Foschi This is my paper · ORCID
classification math.AP
keywords equationmaximizersstrichartzbestcasescomputeconstantsequations
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We compute explicitely the best constants and, by solving some functional equations, we find all maximizers for homogeneous Strichartz estimates for the Schrodinger equation and for the wave equation in the cases when the Lebesgue exponent is an even integer.

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  1. Quantum estimates for classical polynomial optimization

    math-ph 2026-07 conditional novelty 5.0 of 10

    A quantum-variational matrix method is proposed for bounding homogeneous polynomials, with converging numerical tensor-eigenvalue estimates and a new conjectured inequality for Biasi's resonant Hamiltonians.

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