Minimizers for fractional Schrodinger equations with inhomogeneous perturbation

In this article, we study a constrained minimization problem arising in fractional Schrodinger equations with inhomogeneous term \(m(x)\not\equiv1\). We obtain the existence and limit behavior of constraint minimizers. The argument relies on energy estimates, blow-up analysis, comparison principle and iteration methods. For more information see https://ejde.math.txstate.edu/Volumes/2025/59/abstr.html