Supported by the National Natural Science Foundation of China under Grant No 10275011.
An approximate formula is proposed for the decay rate of energy eigenfunctions in classically energetically inaccessible regions in more than one-dimensional configuration spaces. This is achieved by generalizing an a...
Supported by the National Natural Science Foundation of China under Grant No.69778013;the Nonlinear Science Project of China.
The eigenvalues and eigenfunctions of the stadium-shaped quantum dot subjected to a constant magnetic field in the perpendicular direction are computed by a simple and efficient method.With the magnetic field increasi...
Supported by National Basic Research Project"Nonlinear Science";the National Natural Science Foundation of China;in part by Tianma Foundation of Tianma Microelectronics Co.Ltd.in Shenzhen.
In this paper,xve have studied the properties of eigenfunctions in a three-level Lipkin model whose classical counterpart can exhibit classical chaos.In the regime of classical chaotic motions,sensitivity of eigenfunc...