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- W2950708555 abstract "We study the nonlinear elliptic problem $-Delta u=rho (x)f(u)$ in $RR^N$ ($Ngeq 3$), $lim_{|x|riinfty}u(x)=ell$, where $ellgeq 0$ is a real number, $rho(x)$ is a nonnegative potential belonging to a certain Kato class, and $f(u)$ has a sublinear growth. We distinguish the cases $ell>0$ and $ell=0$ and we prove existence and uniqueness results if the potential $rho(x)$ decays fast enough at infinity. Our arguments rely on comparison techniques and on a theorem of Brezis and Oswald for sublinear elliptic equations." @default.
- W2950708555 created "2019-06-27" @default.
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- W2950708555 date "2005-11-07" @default.
- W2950708555 modified "2023-09-25" @default.
- W2950708555 title "Entire solutions of sublinear elliptic equations in anisotropic media" @default.
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