activity
20122020
most citedGeneric and non-generic behavior of solutions to the defocusing energy critical wave equation with potential in the radial case

7 citations · 11 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2020

A General Scattering theory for Nonlinear and Non-autonomous Schroedinger Type Equations- A Brief description

Baoping Liu, Avy Soffer

We give a short description of the proof of asymptotic-completeness for NLS-type equations, including time dependent potential terms, with radial data in three dimensions. We also…

math.AP2020

On Threshold Solutions of equivariant Chern-Simons-Schrödinger Equation

Zexing Li, Baoping Liu

We consider the self-dual Chern-Simons-Schrödinger model in two spatial dimensions. This problem is -critical. Under equivariant setting, global wellposedness and scattering w…

math.AP20171 cited

Global center stable manifold for the defocusing energy critical wave equation with potential

Hao Jia, Baoping Liu, Wilhelm Schlag +1

In this paper we consider the defocusing energy critical wave equation with a trapping potential in dimension . We prove that the set of initial data for which solutions scatter…

math.AP20157 cited

Generic and non-generic behavior of solutions to the defocusing energy critical wave equation with potential in the radial case

Hao Jia, Baoping Liu, Wilhelm Schlag +1

In this paper, we continue our study [16] on the long time dynamics of radial solutions to defocusing energy critical wave equation with a trapping radial potential in 3 + 1 dimens…

math.AP20123 cited

Local wellposedness of Chern-Simons-Schrödinger

Baoping Liu, Paul Smith, Daniel Tataru

In this article we consider the initial value problem for the Chern-Simons-Schrodinger model in two space dimensions. This is a covariant NLS type problem which is L^2 critical. Fo…