Biharmonic capacity and the stability of minimal Lagrangiansubmanifolds
スポンサーリンク
概要
- 論文の詳細を見る
We study the eigenvalues of the biharmonic operators and the buckling eigenvalue on complete, open Riemannian manifolds. We show that the first eigenvalue of the biharmonic operator on a complete, parabolic Riemannian manifold is zero. We give a generalization of the buckling eigenvalue and give applications to studying the stability of minimal Lagrangian submanifolds in Kahler manifolds.
- 東北大学の論文
著者
-
Palmer Bennett
Department Of Mathematics Idaho Stateuniversity
-
Palmer Bennett
Department Of Mathematical Sciences University Of Durham
関連論文
- Equilibria for Anisotropic Surface Energies and the Gielis Formula
- On a variational problem for soap films with gravity and partially free boundary
- Biharmonic capacity and the stability of minimal Lagrangiansubmanifolds
- Calibrations and Lagrangian submanifolds in the six sphere