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- W1556042011 abstract "We establish that if $ngeq3$ and $p>1$ are large enough, then for each $alpha>0$ the elliptic equation $Delta u+frac12xcdotnabla u+frac m2u+|x|^lu^p=0$ in $bf R^n$ with $l>-2$ and $m=frac{l+2}{p-1}$ possesses a positive radial solution $u_alpha$ with $u_alpha(0)=alpha$ such that (i) $u_beta>u_alpha$ for $beta>alpha>0$; (ii) for every $alpha>0$, $r^mu_alpha(r)rightarrow ell$ as $rrightarrowinfty$ for some $0<ell=ell(alpha)" @default.
- W1556042011 created "2016-06-24" @default.
- W1556042011 creator A5038447151 @default.
- W1556042011 date "2004-01-03" @default.
- W1556042011 modified "2023-09-24" @default.
- W1556042011 title "ON SELF-SIMILAR SOLUTIONS OF SEMILINEAR HEAT EQUATIONS AND SEPARATION STRUCTURE FOR RELATED ELLIPTIC EQUATIONS" @default.
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- W1556042011 doi "https://doi.org/10.11650/tjm.8.2004.1039" @default.
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