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20182025
most citedTime Asymptotic expansions of solution for fourth-order Schrödinger equation with zero resonance or eigenvalue

8 citations · 9 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2025

The boundedness of wave operators for the Laplace operator with finite rank perturbations

Han Cheng, Shanlin Huang, Avy Soffer +1

This paper investigates the boundedness of wave operators for the Laplace operator with finite rank perturbations \begin{equation*} H=-Δ+\sum\limits_{i=1}^N\langle\cdot\,, φ_…

math.AP2025

The -boundedness of wave operators for higher order Schrödinger operator with zero singularities in low odd dimensions

Han Cheng, Avy Soffer, Zhao Wu +1

This paper investigates the -bounds of wave operators for higher-order Schrödinger operators on , with and real-valued decaying potent…

math.AP2021

Decay estimates for bi-Schrödinger operators in dimension one

Avy Soffer, Zhao Wu, Xiaohua Yao

This paper is devoted to study the time decay estimates for bi-Schrödinger operators in dimension one with decaying potentials . We first deduce the asymptotic…

math.AP2019★ 1 cited

Decay estimates for higher order elliptic operators

Hongliang Feng, Avy Soffer, Zhao Wu +1

This paper is mainly devoted to study time decay estimates of the higher-order Schrödinger type operator in for and . For…

math.AP2018★ 8 cited

Time Asymptotic expansions of solution for fourth-order Schrödinger equation with zero resonance or eigenvalue

Hongliang Feng, Zhao Wu, Xiaohua Yao

In this paper, we first deduce the asymptotic expansions of resolvent of with the presence of resonance or eigenvalue at the degenerate zero threshold for . In…