activity
20052026
most citedStability of the Brascamp-Lieb constant and applications

60 citations · 168 across the 25 of their papers we have counts for

collaborators

28 papers

math.CA2026

Remarks on Gaussian-stability for Brascamp--Lieb Inequalities

Jonathan Bennett, Michael Christ

We establish a stable form of the general Euclidean Brascamp-Lieb inequality in all cases in which the Lebesgue exponents are strictly between 1 and 2, asserting that all near-extr…

math.AP2025

Tangential approach in the Dirichlet problem for elliptic equations

Jonathan Bennett, Arnaud Dumont, Andrew J. Morris

It is well-known that solvability of the -Dirichlet problem for elliptic equations with real-valued, bounded and measurable coeffic…

math.CA2023

Adjoint Brascamp-Lieb inequalities

Jonathan Bennett, Terence Tao

The Brascamp-Lieb inequalities are a generalization of the Hölder, Loomis-Whitney, Young, and Finner inequalities that have found many applications in harmonic analysis and elsewhe…

math.CA2022★ 1 cited

Higher order transversality in harmonic analysis

Jonathan Bennett, Neal Bez

In differential topology two smooth submanifolds and of euclidean space are said to be transverse if the tangent spaces at each common point together form a spanning se…

math.CA2020

Fourier duality in the Brascamp-Lieb inequality

Jonathan Bennett, Eunhee Jeong

It was observed recently in work of Bez, Buschenhenke, Cowling, Flock and the first author, that the euclidean Brascamp-Lieb inequality satisfies a natural and useful Fourier duali…

math.CA2020★ 2 cited

Tomography bounds for the Fourier extension operator and applications

Jonathan Bennett, Shohei Nakamura

We explore the extent to which the Fourier transform of an density supported on the sphere in can have large mass on affine subspaces, placing particular empha…