Pages that link to "Item:Q691518"

The following pages link to On the existence of solutions for Schrödinger-Maxwell systems in \(R^3\) (Q691518):

Displaying 18 items.

• Schrödinger-Maxwell systems on non-compact Riemannian manifolds (Q282046) (← links)
• Ground-state solutions for asymptotically cubic Schrödinger-Maxwell equations (Q350233) (← links)
• On the Schrödinger-Maxwell system involving sublinear terms (Q420033) (← links)
• Solitary solutions for a class of Schrödinger equations in \({\mathbb{R}^3}\) (Q520481) (← links)
• On the existence of a solution for elliptic system related to the Maxwell-Schrödinger equations (Q885316) (← links)
• Regularizing effect for a system of Schrödinger-Maxwell equations (Q1693059) (← links)
• Schrödinger-Maxwell systems with interplay between coefficients and data (Q2061738) (← links)
• Existence and multiplicity of sign-changing solutions for a Schrödinger-Bopp-Podolsky system (Q2171967) (← links)
• Existence results for a system of Kirchhoff-Schrödinger-Maxwell equations (Q2182744) (← links)
• A note on the existence results for Schrödinger-Maxwell system with super-critical nonlinearity (Q2307480) (← links)
• Semiclassical solutions for the nonlinear Schrödinger-Maxwell equations (Q2338894) (← links)
• The Schrödinger-Maxwell system with Dirac mass (Q2467368) (← links)
• Positive solutions of an asymptotically periodic Schrödinger-Poisson system with critical exponent (Q2630058) (← links)
• Multiple solutions for nonhomogeneous Schrödinger–Maxwell problems in ℝ³ (Q2795457) (← links)
• Existence of steady states for the Maxwell-Schrödinger-Poisson system: exploring the applicability of the concentration-compactness principle (Q2868592) (← links)
• Multiple solutions for Schrödinger-Maxwell systems with unbounded and decaying radial potentials (Q2877637) (← links)
• Existence of nontrivial solutions for a class of Schrödinger-Maxwell system (Q3381659) (← links)
• Existence of solutions for Schrödinger-Poisson system with asymptotically periodic terms (Q5225398) (← links)