Pages that link to "Item:Q1729142"

The following pages link to Existence and qualitative properties of solutions for Choquard equations with a local term (Q1729142):

Displaying 36 items.

• A guide to the Choquard equation (Q523358) (← links)
• Groundstates for Kirchhoff-type equations with Hartree-type nonlinearities (Q667579) (← links)
• Ground state solutions for a Choquard equation with lower critical exponent and local nonlinear perturbation (Q1988440) (← links)
• Semiclassical states for critical Choquard equations (Q1998753) (← links)
• Existence and asymptotical behavior of solutions for a quasilinear Choquard equation with singularity (Q2053602) (← links)
• Existence of solutions for the \(( p , q )\)-Laplacian equation with nonlocal Choquard reaction (Q2080867) (← links)
• Qualitative properties of singular solutions of Choquard equations (Q2083432) (← links)
• The existence of positive solutions to the Choquard equation with critical exponent and logarithmic term (Q2097541) (← links)
• Standing waves to upper critical Choquard equation with a local perturbation: multiplicity, qualitative properties and stability (Q2117416) (← links)
• Existence of ground state solutions for a class of Choquard equations with local nonlinear perturbation and variable potential (Q2126855) (← links)
• Existence of groundstates for Choquard type equations with Hardy-Littlewood-Sobolev critical exponent (Q2126856) (← links)
• Limit profiles for singularly perturbed Choquard equations with local repulsion (Q2149003) (← links)
• Positive solutions to a class of Choquard type equations with a competing perturbation (Q2166407) (← links)
• Semiclassical states for Schrödinger-Poisson system with Hartree-type nonlinearity (Q2171960) (← links)
• Uniqueness and asymptotical behavior of solutions to a Choquard equation with singularity (Q2184910) (← links)
• Nehari-type ground state solutions for a Choquard equation with doubly critical exponents (Q2188419) (← links)
• Infinitely many bound states for Choquard equations with local nonlinearities (Q2278497) (← links)
• Ground state solutions for general Choquard equations with a variable potential and a local nonlinearity (Q2293113) (← links)
• Nontrivial solutions for the Choquard equation with indefinite linear part and upper critical exponent (Q2300992) (← links)
• Existence and nonexistence of nodal solutions for Choquard type equations with perturbation (Q2325966) (← links)
• Multiple and asymptotical behavior of solutions to a Choquard equation with singularity (Q2669354) (← links)
• Multiplicity of concentrating solutions for Choquard equation with critical growth (Q2679611) (← links)
• Normalized solutions to lower critical Choquard equation with a local perturbation (Q2697247) (← links)
• (Q4280892) (← links)
• Choquard equations with critical nonlinearities (Q5113114) (← links)
• Multiple nodal solutions of quadratic Choquard equations with perturbation (Q5158598) (← links)
• Nonexistence, existence and symmetry of normalized ground states to Choquard equations with a local perturbation (Q5884215) (← links)
• Existence of positive ground state solutions for the coupled Choquard system with potential (Q6073234) (← links)
• Uniqueness, symmetry and convergence of positive ground state solutions of the Choquard type equation on a ball (Q6102677) (← links)
• A Choquard type equation involving mixed local and nonlocal operators (Q6112494) (← links)
• New multiplicity results for a class of nonlocal equation with steep potential well (Q6114048) (← links)
• Sharp decay estimate for solutions of general Choquard equations (Q6146241) (← links)
• On critical double phase Choquard problems with singular nonlinearity (Q6177844) (← links)
• Uniqueness and nondegeneracy of ground states for the Schrödinger-Newton equation with power nonlinearity (Q6592960) (← links)
• Multiplicity and concentration of solutions to a singular Choquard equation with critical Sobolev exponent (Q6617549) (← links)
• Asymptotic profiles for Choquard equations with combined attractive nonlinearities (Q6644981) (← links)