|
|||||
|
|
Finite time blowup of the |
|
| Authors: | Leslie?Hon-Nam?Cheung,Min-Chun?Hong author-information" > author-information__contact u-icon-before" > mailto:hong@maths.uq.edu.au" title=" hong@maths.uq.edu.au" itemprop=" email" data-track=" click" data-track-action=" Email author" data-track-label=" " >Email author |
| Affiliation: | 1.Department of Mathematics,The University of Queensland,Brisbane,Australia |
| Abstract: | In this paper, we generalize the no-neck result of Qing and Tian (in Commun Pure Appl Math 50:295–310, 1997) to show that there is no neck during blowing up for the n-harmonic flow as (trightarrow infty ). As an application of the no-neck result, we settle a conjecture of Hungerbühler (in Ann Scuola Norm Sup Pisa Cl Sci 4:593–631, 1997) by constructing an example to show that the n-harmonic map flow on an n-dimensional Riemannian manifold blows up in finite time for (nge 3). |
| Keywords: | |
| 本文献已被 SpringerLink 等数据库收录！ | |