General Uniqueness Results and Variation Speed for Blow‐Up Solutions of Elliptic Equations

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Boundary blow-up elliptic problems with nonlinear gradient terms☆ (2006, methodology): “Most recently, applying the regular varying theory, which were first introduced and established by Karamata in 1930 and is a basic tool in stochastic process, and constructing comparison functions, Cîrstea and Rǎdulescu [7–10], Cîrstea and Du [6], the author [43] showed the uniqueness and exact asym”
Keller–Osserman type conditions for some elliptic problems with gradient terms (2012, background): “A great amount of works have been also interested in the appearance of weights in the equation, both vanishing on ∂Ω ([19], [26], [13], [14], [12], [42], [43], [24]) or singular at ∂Ω ([10], [11], [23]).”
On the Monge–Ampère equation with boundary blow-up: existence, uniqueness and asymptotics (2007, background): “The use of regular variation theory in the study of the blow-up solutions to semilinear elliptic equations originates with [11,12 ]( see also [ 10 ]o r [13]).”