Highly Influential

- Published 2016

We consider the following semilinear elliptic equation: −∆u = λeup in B1, u = 0 on ∂B1, (0.1) where B1 is the unit ball in R, d ≥ 3, λ > 0 and p > 0. First, following Merle and Peletier [13], we show that there exists a unique eigenvalue λp,∞ such that (0.1) has a solution (λp,∞,Wp) satisfying lim|x|→0 Wp(x) = ∞. Secondly, we study a bifurcation… CONTINUE READING

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