most citedNon-Hermitian spectral universality at critical points

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.CA2026

Almost-orthogonal Strichartz estimates and radial improvements

Hongzhou Ji, Liping Xu, An Zhang

We extend the Schatten-duality principle from orthonormal systems to (almost-orthogonal) Bessel families and apply it to prove sharp and improved Bessel-family Strichartz estimates…

math.CA2026

Strichartz estimates for orthonormal systems on compact manifolds: the non-sharp region

Hongzhou Ji, Liping Xu, An Zhang

We establish new Strichartz estimates for orthonormal systems on compact Riemannian manifolds in the non-sharp admissible region of exponents, covering wave, Klein-Gordon, and frac…

math.PR2024★ 1 cited

Non-Hermitian spectral universality at critical points

Giorgio Cipolloni, László Erdős, Hong Chang Ji

For general large non-Hermitian random matrices and deterministic normal deformations , we prove that the local eigenvalue statistics of close to the critical edge poi…