most citedAxial Symmetry of Normalized Solutions for Magnetic Gross-Pitaevskii Equations with Anharmonic Potentials

2 citations · 2 across the 2 of their papers we have counts for

collaborators

5 papers

math.AP2026

Complete Classification and Nondegeneracy of -Component Cubic Nonlinear Schrödinger System in

Yujin Guo, Yong Luo, Juncheng Wei

We study the one-dimensional cubic nonlinear Schrödinger system \[ u_i''+2\left(\sum_{k=1}^N u_k^2\right)u_i=-μ_i u_i \quad \mbox{in } \ \mathbb R,\ \ i=1,2,\cdots,N, \] where $u…

math.AP20262 cited

Axial Symmetry of Normalized Solutions for Magnetic Gross-Pitaevskii Equations with Anharmonic Potentials

Yujin Guo, Yan Li, Yong Luo +1

This paper is concerned with normalized solutions of the magnetic focusing Gross-Pitaevskii equations with anharmonic potentials in , where or . We construct…

math.AP2026

Ground States of One-Dimensional Fermionic Schrödinger Systems Near a Critical Exponent

Bin Chen, Yujin Guo, Yong Luo +1

We study ground states of the fermionic nonlinear Schrödinger system in , where denotes a polynomial exponent of the nonlinear term. It is known that the system…

math.AP2026

Classification and Nondegeneracy of Cubic Nonlinear Schrödinger System in

Yujin Guo, Yong Luo, Juncheng Wei

We study the following one-dimensional cubic nonlinear Schrödinger system: \[ u_i''+2\Big(\sum_{k=1}^Nu_k^2\Big)u_i=-μ_iu_i \ \,\ \mbox{in}\, \ \mathbb{R} , \ \ i=1, 2, \cdots, N…

math.AP2026

Ground States of Attractive Fermi Schrödinger Systems with Ring-Shaped Potentials

Yujin Guo, Yan Li, Shuang Wu

As an application of the finite-rank Lieb-Thirring inequality established in [R. L. Frank, D. Gontier and M. Lewin, Comm. Math. Phys., 2021], we study ground states of mass-critica…