Xingdong Tang

activity

20172023

most citedStability of the traveling waves for the derivative Schrödinger equation in the energy space

10 citations · 38 across the 11 of their papers we have counts for

collaborators

Showing 2021 · math.APShow all

2 papers · 2 filters

math.AP2021

Nondegeneracy of the positive solutions for critical nonlinear Hartree equation in $R^{6}$

Xuemei Li, Xingdong Tang, Guixiang Xu

We prove that any positive solution for the critical nonlinear Hartree equation $$-\Laplacian\fct{u}{x} -\int_{\R^6} \frac{\abs{\fct{u}{y}}^2 }{ \abs{x-y}^4 }\odif{y} \,\fct{u}{x}=…

math.AP2021

Minimal mass blow-up solutions for the $L^{2}$ -critical NLS with the Delta potential for radial data in one dimension

Xingdong Tang, Guixiang Xu

We consider the $L^{2}$ -critical nonlinear Schrödinger equation (NLS) with the delta potential $i \partial_{t} u + \partial_{x}^{2} u + μ δ u + ∣ u ∣^{4} u = 0, t \in R, x \in R,$ where…

Nondegeneracy of the positive solutions for critical nonlinear Hartree equation in R6

Minimal mass blow-up solutions for the L2-critical NLS with the Delta potential for radial data in one dimension

Nondegeneracy of the positive solutions for critical nonlinear Hartree equation in $R^{6}$

Minimal mass blow-up solutions for the $L^{2}$ -critical NLS with the Delta potential for radial data in one dimension