摘要
We consider a cylinder Omega(epsilon) having fixed length and small cross-section epsilon omega with omega subset of R-2. Let 1/K-epsilon be the Korn constant of Omega(epsilon). We show that, as epsilon tends to zero, K-epsilon/epsilon(2) converges to a positive constant. We provide a characterization of this constant in terms of certain parameters that depend on omega.
- 出版日期2012-8