Boning Di

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20212026

α

-Strichartz inequalities

2 citations · 6 across the 10 of their papers we have counts for

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math.CA2022

Extremizers for the Strichartz Inequality for a Fourth-Order Schrödinger Equation

Boning Di, Ryan Frier

In this paper, we consider the Strichartz inequality for a fourth-order Schrödinger equation on $R^{2 + 1}$ . We show that extremizers exist using a linear profile decomposit…

math.CA2022★ 1 cited

Sharp Fourier extension on fractional surfaces

Boning Di, Dunyan Yan

For $α \geq 2$ , we investigate a class of Fourier extension operators on fractional surfaces $(ξ, ∣ ξ ∣^{α})$ . For the corresponding $α$ -Strichartz inequalities, by applying the missing…

math.CA2022★ 2 cited

Extremals for $α$ -Strichartz inequalities

Boning Di, Dunyan Yan

A necessary and sufficient condition on the precompactness of extremal sequences for one dimensional $α$ -Strichartz inequalities, equivalently $α$ -Fourier extension estimates, is e…

Extremizers for the Strichartz Inequality for a Fourth-Order Schrödinger Equation

Sharp Fourier extension on fractional surfaces

Extremals for α-Strichartz inequalities

Extremals for $α$ -Strichartz inequalities