activity
20202026
collaborators

5 papers

math.CA2026

Sharp Estimates for -dimensional oscillatory integral operators with homogeneous binomial phases

Chu-hee Cho, Jin Bong Lee, Chan Woo Yang

We study oscillatory integral operators in -dimensions with a homogeneous binomial phase \[ Φ(x,y,t)=x^{k-k_P}t^{k_P}+y^{k-k_Q}t^{k_Q}, \qquad 1\le k_P<k_Q<k. \] For compact…

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.CA2023

improving properties and maximal estimates for certain multilinear averaging operators

Chu-hee Cho, Jin Bong Lee, Kalachand Shuin

In this article we focus on estimates for two types of multilinear lacunary maximal averages over hypersurfaces with curvature conditions. Moreover, we give a different pro…

math.AP2021

A global space-time estimate for dispersive operators through its local estimate

Chu-hee Cho, Youngwoo Koh, Jungjin Lee

We will show that a local space-time estimate implies a global space-time estimate for dispersive operators. In order for this implication we consider a Littlewood-Paley type squar…

math.AP2020

Pointwise convergence along a tangential curve for the fractional Schrödinger equation

Chu-hee Cho, Shobu Shiraki

In this paper we study the pointwise convergence problem along a tangential curve for the fractional Schrödinger equations in one spatial dimension and estimate the capacitary dime…