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A maximum principle for exterior Dirichlet problems via rearrangements
1987The authors study the problem \(-\Delta u=f(x)\) on an exterior domain D \(({\mathbb{R}}^ n\setminus D\) is bounded) with \(u|_{\partial \Omega}=u_ 0\geq 0\), \(u_ 0\) constant, and \(u\to 0\) at infinity. It is assumed, that \[ | f(x)| \leq \delta (| x|)| x|^{-2}\text{ for }| x| \geq R_ 0\text{ with }\int^{\infty}_{R_ 0}\delta (t)t^{-1} dtu_ 0 ...
C. BANDLE, BUONOCORE, PASQUALE
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Existence and Multiplicity Results for Semilinear Elliptic Dirichlet Problems in Exterior Domains
Nonlinear Analysis: Theory, Methods & Applications, 1995Donato Passaseo, Giovanna Cerami
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Exterior dirichlet problems and the asymptotic behavior of diffusions
2005Michael Cranston +2 more
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Multiple Solutions of Nonlinear Elliptic Dirichlet Problems in Exterior Domains
Nonlinear Analysis: Theory, Methods & Applications, 2000Riccardo Molle, Donato Passaseo
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The Dirichlet Problem for Hessian Quotient Equations in Exterior Domains
Journal of Mathematical Analysis and Applications, 2011Limei Dai
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On Solutions of the Mixed Dirichlet-Steklov Problem for the Biharmonic Equation in Exterior Domains
P-Adic Numbers, Ultrametric Analysis, and Applications, 2017Hovik A Matevossian
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On Solutions to the Exterior Dirichlet Problem for the Minimal Surface Equation With Catenoidal Ends
Advances in Calculus of Variations, 2014Friedrich Tomi, Jaime Ripoll
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On Fractional Leibniz Rule for Dirichlet Laplacian in Exterior Domain
Discrete and Continuous Dynamical Systems, 2019Vladimir Georgiev, Koichi Taniguchi
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