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A sharp trilinear inequality related to ...

Carneiro, Emanuel...

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A sharp trilinear inequality related to Fourier restriction on the circle by Carneiro, Emanuel ( Author )

Content Provider	Lemonjar Open Access
Publisher	N.A
Publication Date	22-09-2015
Summary	In this paper we prove a sharp trilinear inequality which is motivated by a program to obtain the sharp form of the $L^2 - L^6$ Tomas-Stein adjoint restriction inequality on the circle. Our method uses intricate estimates for integrals of sixfold products of Bessel functions developed in a companion paper. We also establish that constants are local extremizers of the Tomas-Stein adjoint restriction inequality as well as of another inequality appearing in the program.
ISBN	-
Item Type	Article
File Type	pdf
File Size	36.88 KB
Language	English
Subjects	-
Unlimited	MYR 0.00
Total read	-
URL	https://arxiv.org/abs/1509.06674

Citation

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AMA 11th EditionReferences

Carneiro, Emanuel. A sharp trilinear inequality related to Fourier restriction on the circle. N.A. September 22, 2015. Accessed August 15, 2025. https://online.provdatabase.com/cite/11358

APA 7th EditionReferences

Carneiro, Emanuel. (2015). A sharp trilinear inequality related to Fourier restriction on the circle. N.A. https://online.provdatabase.com/cite/11358

Chicago 17th EditionReferences

Carneiro, Emanuel. A sharp trilinear inequality related to Fourier restriction on the circle. N.A. 2015. https://online.provdatabase.com/cite/11358

HarvardReferences

Carneiro, Emanuel. (2015). A sharp trilinear inequality related to Fourier restriction on the circle. [Online]. N.A. Available from: https://online.provdatabase.com/cite/11358. (Accessed 15 August 2025).

Harvard AustraliaReferences

Carneiro, Emanuel, 2015, A sharp trilinear inequality related to Fourier restriction on the circle, N.A, viewed 15 August 2025, <https://online.provdatabase.com/cite/11358>

MLA 9th EditionWorks Cited

Carneiro, Emanuel. A sharp trilinear inequality related to Fourier restriction on the circle. N.A, 2015. PROV Database, https://online.provdatabase.com/cite/11358.

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