Chen, J. and Chen, Z. (2023) Normalized Ground States for a Hardy–Littlewood–Sobolev Upper Critical Schrödinger Equation with Double Choquard Type Nonlinear Terms. Applied Mathematics Letters, 138, Article 108521.
https://doi.org/10.1016/j.aml.2022.108521

has been cited by the following article:

• TITLE: On Constrained Minimizers for Schrödinger Equations with Hardy Term

  AUTHORS: Chunyu Fu

  KEYWORDS: Schrödinger Equations, Hardy Term

  JOURNAL NAME: Open Access Library Journal, Vol.12 No.4, April 7, 2025

  ABSTRACT: In this article, our focus lies on a Schrödinger equation incorporating a Hardy term. To identify the global minimizers of the functional I under a mass constraint, we utilize the Hardy inequality. In addition, we reveal that every energy ground state is directly linked to the least action solution of the associated action functional. This finding affirmatively addresses the question of whether, under broad assumptions, The functional I is characterized by a mountain pass structure and satisfies the ( PS ) c condition. Subsequently, this guarantees the existence of a nontrivial critical point u for the energy functional I .