Diogo Oliveira e Silva

activity

20232026

most citedExponentials rarely maximize Fourier extension inequalities for cones

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.CA2026

Existence of maximizers for $L^{p}$ Fourier extension from the hyperbolic paraboloid

Benjamin Bruce, Diogo Oliveira e Silva, Betsy Stovall

We prove that maximizers exist and that maximizing sequences possess subsequences that converge modulo symmetries to maximizers for the $L^{p} \to L^{q}$ Fourier extension inequalities…

math.CA2025

Sharp endpoint extension inequalities for the moment curve on finite fields

Chandan Biswas, Emanuel Carneiro, Taryn C. Flock +3

We investigate the sharp endpoint extension inequality for the moment curve in finite fields. We determine the optimal constant and characterize the maximizers in two complementary…

math.CA2024

On sharp Fourier extension from spheres in arbitrary dimensions

Emanuel Carneiro, Giuseppe Negro, Diogo Oliveira e Silva

We prove a new family of sharp $L^{2} (S^{d - 1}) \to L^{4} (R^{d})$ Fourier extension inequalities from the unit sphere $S^{d - 1} \subset R^{d}$ , valid in arbitra…

math.CA2023★ 1 cited

Exponentials rarely maximize Fourier extension inequalities for cones

Giuseppe Negro, Diogo Oliveira e Silva, Betsy Stovall +1

We prove the existence of maximizers and the precompactness of $L^{p}$ -normalized maximizing sequences modulo symmetries for all valid scale-invariant Fourier extension inequalities…

Existence of maximizers for Lp Fourier extension from the hyperbolic paraboloid

Sharp endpoint extension inequalities for the moment curve on finite fields

On sharp Fourier extension from spheres in arbitrary dimensions

Exponentials rarely maximize Fourier extension inequalities for cones

Existence of maximizers for $L^{p}$ Fourier extension from the hyperbolic paraboloid