Abstract This paper discusses the existence of positive radial solutions for the boundary value problem of p -Laplace equation with nonlinear gradient term − Δ p u = f (| x |, u, | ∇ u |), x ∈ Ω, ∂ u ∂ n ∂ B 1 = 0, u | ∂ B 2 = 0, cases-{} u=f (x, u, u), x, \\. u{ n } ₁₁=0, u ₁₂=0, cases where Δ p u = div (|∇ u | p −2 ∇ u) is the p -Laplace operator, p > 1, Ω = B 2 \ B ̄ 1 =B₂B₁, B i = x ∈
Li et al. (Thu,) studied this question.
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