activity
20192026
most citedGeometric differentiability of Riemann's non-differentiable function

10 citations · 49 across the 14 of their papers we have counts for

collaborators

14 papers

math.AP2026

Almost sure pointwise convergence for the 2D periodic quintic NLS

Daniel Eceizabarrena, Pablo Merino

We prove probabilistic pointwise convergence to the initial datum for the 2D periodic quintic NLS for data in with . This is an improvement with respect t…

math.AP2024

Multifractality and polygonal vortex filaments

Valeria Banica, Daniel Eceizabarrena, Andrea. R. Nahmod +1

In this proceedings article we survey the results in [5] and their motivation, as presented at the 50th Journées EDP 2024. With the aim of quantifying turbulent behaviors of vortex…

math.AP2024

Uniform periodic counterexamples to Carleson's convergence problem with polynomial symbols

Daniel Eceizabarrena, Xueying Yu

In Carleson's convergence problem for dispersive equations in the periodic setting , we prove that the Sobolev exponent is ne…

math.AP2024

Bourgain's counterexample in the sequential convergence problem for the Schrödinger equation

Chu-Hee Cho, Daniel Eceizabarrena

We study the problem of pointwise convegence for the Schrödinger operator on along time sequences. We show that the sharp counterexample to the sequential Schrödinger…

math.AP2023★ 2 cited

Multifractality and intermittency in the limit evolution of polygonal vortex filaments

Valeria Banica, Daniel Eceizabarrena, Andrea R. Nahmod +1

With the aim of quantifying turbulent behaviors of vortex filaments, we study the multifractality and intermittency of the family of generalized Riemann's non-differentiable functi…

math.AP2021★ 4 cited

Counterexamples for the fractal Schrödinger convergence problem with an intermediate space trick

Daniel Eceizabarrena, Felipe Ponce-Vanegas

We construct counterexamples for the fractal Schrödinger convergence problem by combining a fractal extension of Bourgain's counterexample and the intermediate space trick of Du--K…