| Title |
|
General Uniqueness results and Variation Speed for Blow-up Solutions of Elliptic Equations |
|
|
| Publication Date |
|
| Author(s) |
|
| Type of document |
|
| Language |
|
| Entity Type |
|
| Publisher |
|
Wiley-Blackwell Publishing Ltd |
|
|
| Place of publication |
|
| DOI |
|
10.1112/S0024611505015273 |
|
|
| UNE publication id |
|
| Abstract |
|
Let Ω ⊂ ℝN (N ≥ 2) be a smooth bounded domain. We are interested in the uniqueness and asymptotic behavior of the blow-up solutions to the equation -Δu=au-b(x)f(u)in Ω (1) where f∈C[0, ∞ ) is locally Lipschitz, a ∈ ℝ is a parameter and b ∈C⁰... (0 < μ < 1) is positive in Ω and non-negative on ∂Ω. |
|
|
| Link |
|
| Citation |
|
Proceedings of the London Mathematical Society, 91(3), p. 459-482 |
|
|
| ISSN |
|
| Start page |
|
| End page |
|