Abstract
<div class="line" id="line-5"> We study asymptotic behaviors of positive solutions to a class of Neumann elliptic problems in a bounded domain as the diffusion coefficient goes to infinity. At first we study a subcritical case and find that there is a uniform upper bound for all positive solutions and all of them will approach a constant as the diffusion coefficient approches infinity. Secondly, we study a critical case and show the same conclusions hold for least-energy solutions under some assumptions.</div>
| Original language | American English |
|---|---|
| State | Published - Oct 26 2008 |
| Event | Fall Southeastern Sectional Meeting of the American Mathematical Society (AMS) - Boca Raton, FL Duration: Nov 1 2009 → … |
Conference
| Conference | Fall Southeastern Sectional Meeting of the American Mathematical Society (AMS) |
|---|---|
| Period | 11/1/09 → … |
Disciplines
- Mathematics
Keywords
- Asymptotic behaviors
- Neumann elliptic problems
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