Xingdong Tang

most citedMicroscopic conservation laws for the derivative Nonlinear Schrödinger equation

4 citations · 5 across the 3 of their papers we have counts for

collaborators

3 papers

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…

math.AP2020★ 4 cited

Microscopic conservation laws for the derivative Nonlinear Schrödinger equation

Xingdong Tang, Guixiang Xu

Compared with macroscopic conservation law for the solution of the derivative nonlinear Schrödingger equation (DNLS) with small mass in \cite{KlausS:DNLS}, we show the correspondin…

math.AP2020★ 1 cited

Entire sign-changing solutions to the fractional critical Schr{ö}dinger equation

Xingdong Tang, Guixiang Xu, Chunyan Zhang +1

We consider the fractional critical Schr{ö}dinger equation (FCSE) \begin{align*} \slaplace{u}-\abs{u}^{2^{\ast}_{s}-2}u=0, \end{align*} where $u \in H ˙^{s} (R^{N})$ , $N \geq 2$ , $0…

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

Microscopic conservation laws for the derivative Nonlinear Schrödinger equation

Entire sign-changing solutions to the fractional critical Schr{ö}dinger equation

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