摘要

The following Dirichlet problem [GRAPHICS] is considered, where Omega is either an annulus or a ball in RN and p > 1. The uniqueness of radial solutions having exactly k 1 nodes is shown for the following cases: S2 is a sufficiently thin annulus; Omega is a certain small ball, N > 4 and 1 < p < NAN 2); Omega is the unit ball, N = 3 and 1 < p < 3; Omega is any annulus or any ball, but p > 1 is sufficiently close to 1 and N = 3, 5 or 7.

  • 出版日期2016-7-1