Abstract
The author studies the boundary value problems with p-Laplacian
functional difference equation Δφp(Δx(t))+r(t)f(xt)=0, t∈[0,N], x0=ψ∈C+,
x(0)−B0(Δx(0))=0, Δx(N+1)=0. By using a
fixed point theorem in cones, sufficient conditions are
established for the existence of twin positive solutions.