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- W2247144397 abstract "We look for of $(-Delta)^s u+f(u) = 0$ in a bounded smooth domain $Omega$, $sin(0,1)$, with a strong singularity at the boundary. In particular, we are interested in which are $L^1(Omega)$ and higher order with respect to dist$(x,partialOmega)^{s-1}$. We provide sufficient conditions for the existence of such a solution. Roughly speaking, these functions are the real fractional counterpart of large solutions in the classical setting." @default.
- W2247144397 created "2016-06-24" @default.
- W2247144397 creator A5081270272 @default.
- W2247144397 date "2014-12-19" @default.
- W2247144397 modified "2023-09-27" @default.
- W2247144397 title "Very large solutions for the fractional Laplacian: towards a fractional Keller-Osserman condition" @default.
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