Least Energy Solutions for Nonlinear Schrödinger Systems with Mixed Attractive and Repulsive Couplings

Articles in the same Issue

1. Least Energy Solutions for Nonlinear Schrödinger Systems with Mixed Attractive and Repulsive Couplings
2. An Elliptic Equation Involving Exponential Critical Growth in ℝ²
3. Spinorial Yamabe Type Equations on S³ via Conley Index
4. Multiplicity of Solutions to a Concave–Convex Problem
5. The p-Laplace Equation in Domains with Multiple Crack Section via Pencil Operators
6. A Liouville Type Theorem for Poly-harmonic System with Dirichlet Boundary Conditions in a Half Space
7. On the Brezis-Nirenberg Problem with a Kirchhoff Type Perturbation
8. Resonant-Superlinear Elliptic Problems Using Variational Methods
9. Radial Solutions of the Dirichlet Problem for the Prescribed Mean Curvature Equation in a Robertson-Walker Spacetime
10. The Mean Curvature Equation with Oscillating Nonlinearity
11. Positive and Nodal Solutions of Nonlinear Schrödinger Equations in a Saturable Medium
12. Convergence of Extremals of Variational Problems on Large Intervals
13. Levinson’s Problem on Affine-Periodic Solutions