哈密顿算子矩阵:辛自伴性与分类(英文)  

Hamiltonian Operator Matrices:Symplectic Self-adjointness and Classifications

作　　者：金国海[1,2] 阿拉坦仓[1] 

机构地区：[1]内蒙古大学数学科学学院,呼和浩特010021 [2]大理学院数学与计算机学院,云南大理671003

出　　处：《内蒙古大学学报（自然科学版）》2014年第5期474-481,共8页Journal of Inner Mongolia University：Natural Science Edition

基　　金：Project Supported by National Natural Science Foundation of China(No.11371185,11361034);Major Subject of Natural Science Foundation of Inner Mongolia of China(No.2013ZD01)~~

摘　　要：考察了辛弹性力学的基本问题,对辛自伴算子矩阵进行了完全分类,进而指出来源于辛弹性力学的两类无穷维哈密顿算子在数学上是不等价的.Abstract： Basic problems in theory complete classification of symplectic and the differences between the two operators are distinguished. of symplectic elasticity are considered. A self-adjoint operator matrices is obtained, classes of infinite-dimensional Hamiltonian

关 键 词：哈密顿算子 辛自伴 辛弹性力学 

分 类 号：O175.3[理学—数学]