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- W44584076 abstract "Consider the problem $$ left( I right){rm{ }}left{ {matrix{ { - u - lambda u = 3{u^{5 - in }}} & {in{rm{ }}Omega } cr {u >0} & {in{rm{ }}Omega } cr {u = 0} & {on{rm{ }}partial Omega } cr } } right. $$ where Ω is the unit ball in R3, λ ≥ 0 and ∊ ≥ 0. It is well known that if ∊ > 0, Problem (I) has a solution u ∊ for any λ > λ1 = π2. On the other hand, if ∊ = 0 Problem (I) has a solution if and only if π2/4 > λ > π2 (See [BN])." @default.
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- W44584076 date "1989-01-01" @default.
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- W44584076 title "Asymptotics for Elliptic Equations Involving Critical Growth" @default.
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- W44584076 doi "https://doi.org/10.1007/978-1-4615-9828-2_7" @default.
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