Solvability for second-order nonlocal boundary value problems with a p-Laplacian at resonance on a half-line

Higher-order p-Laplacian boundary value problem at resonance on an unbounded domain

“…Most of the studies in this direction have concentrated mainly on bounded domains. For some recent results on boundary value problems with a p-Laplacian, see [ 6 , 8 , 9 , 12 , 13 , 15 , 16 ] and the references therein.…”

On a fractional-order p-Laplacian boundary value problem at resonance on the half-line with two dimensional kernel

“…When p = 2, the differential operator L is linear, and Mawhin's coincidence degree theory [13] can be applied, for example, see [2,3,8,9,15]. However, when p > 2, Mawhin's coincidence degree can no longer be applied directly, hence the Ge and Ren extension of the coincidence degree [4] becomes an efficient tool for the investigation, see [6,11,[17][18][19] and the references therein.…”

On a Third-Order P-Laplacian Boundary Value Problem at Resonance on the Half-Line

“…However, there have been some studies on higher order boundary value problems with a p-laplacian, on bounded domains. For some results on boundary value problems with a p-Laplacian, see, [2,4,8,10,12,13,14,15] and the references therein.…”