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- W4313411907 abstract "In this paper the authors study the existence of positive radial solutions to the Kirchhoff type problem involving the (p)-Laplacian [-Big(a+bint_{Omega_e}|nabla u|^p dxBig)Delta_p u=lambda fleft(|x|,uright), xin Omega_e,quad u=0 text{on} partialOmega_e,] where (lambda gt 0) is a parameter, (Omega_e = lbrace xinmathbb{R}^N : |x|gt r_0rbrace), (r_0gt 0), (N gt p gt 1), (Delta_p) is the (p)-Laplacian operator, and (fin C(left[ r_0, +inftyright)timesleft[0,+inftyright),mathbb{R})) is a non-decreasing function with respect to its second variable. By using the Mountain Pass Theorem, they prove the existence of positive radial solutions for small values of (lambda)." @default.
- W4313411907 created "2023-01-06" @default.
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- W4313411907 date "2023-01-01" @default.
- W4313411907 modified "2023-10-01" @default.
- W4313411907 title "Existence of positive radial solutions to a p-Laplacian Kirchhoff type problem on the exterior of a ball" @default.
- W4313411907 doi "https://doi.org/10.7494/opmath.2023.43.1.47" @default.
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