Pages that link to "Item:Q831033"

The following pages link to Infinitely many solutions for Schrödinger-Choquard-Kirchhoff equations involving the fractional \(p\)-Laplacian (Q831033):

Displaying 15 items.

• Infinitely many solutions for fractional \(p\)-Kirchhoff equations (Q723772) (← links)
• Infinitely many solutions for a new class of Schrödinger-Kirchhoff type equations in \(\mathbb{R}^N\) involving the fractional \(p\)-Laplacian (Q2044522) (← links)
• Iterative solutions for the differential equation with \(p\)-Laplacian on infinite interval (Q2046618) (← links)
• Infinitely many solutions for the stationary fractional \(p\)-Kirchhoff problems in \(\mathbb{R}^N\) (Q2274782) (← links)
• Existence of infinitely many solutions for fractional \(p\)-Laplacian Schrödinger-Kirchhoff type equations with sign-changing potential (Q2314611) (← links)
• Infinitely many solutions via critical points for a fractional \(p\)-Laplacian equation with perturbations (Q2415127) (← links)
• Infinitely many solutions for Schrödinger-Kirchhoff type equations involving the fractional \(p\)-Laplacian and critical exponent (Q2954168) (← links)
• (Q4684403) (← links)
• Fractional Kirchhoff-Choquard equations involving upper critical exponent and general nonlinearity (Q5058175) (← links)
• (Q5364185) (← links)
• Multiplicity of solutions for the noncooperative Choquard-Kirchhoff system involving Hardy-Littlewood-Sobolev critical exponent on the Heisenberg group (Q6054077) (← links)
• Existence and multiplicity results for a doubly nonlocal equation with critical growth (Q6085423) (← links)
• Infinitely many solutions for \(p\)-fractional Choquard type equations involving general nonlocal nonlinearities with critical growth via the concentration compactness method (Q6144834) (← links)
• Multiple solutions of \(p\)-fractional Schrödinger-Choquard-Kirchhoff equations with Hardy-Littlewood-Sobolev critical exponents (Q6159650) (← links)
• On a critical Choquard-Kirchhoff \(p\)-sub-Laplacian equation in \(\mathbb{H}^n\) (Q6630694) (← links)