Back to the Keller-Osserman Condition for Boundary Blow-up Solutions

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Keller–Osserman type conditions for some elliptic problems with gradient terms (2012, background): “2) where F (s) = ∫ s 0 f (t)dt (see also [20] when f is not increasing).”
Large $s$-harmonic functions and boundary blow-up solutions for the fractional Laplacian (2013, background): “According to the works of Keller [19] and Osserman [26], the equation ∆u = f(u) in Ω ⊆ R n, lim x→∂Ω x∈Ω u(x) = +∞. has a solution if and only if f satisfies the so called Keller-Osserman condition, that is∫ ∞ dt√ F (t) < +∞, F ′(t) = f(t), see also Dumont, Dupaigne, Goubet and Rădulescu [15] for th”