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2018年9期
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Symplectic Self-adjointness of Infinite Dimensional Hamiltonian Operators
Symplectic Self-adjointness of Infinite Dimensional Hamiltonian Operators
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摘要
未填写
DOI
g4q1eq87d8/1856772
作者
Lin LI;Alatancang CHEN;De Yu WU
机构地区
不详
出处
《数学学报:英文版》
2018年9期
关键词
操作员
数学
理论研究
计算方法
分类
[理学][基础数学]
出版日期
2018年09月19日(中国期刊网平台首次上网日期,不代表论文的发表时间)
相关文献
1
JianYeAN;JiongSUN.
On the Self-adjointness of the Product Operators of Two ruth-Order Differential Operators on [0, +∞)
.基础数学,2004-05.
2
ALATANCANG.
Completeness of the System of Root Vectors of 2 × 2 Upper Triangular Infinite-Dimensional Hamiltonian Operators in Symplectic Spaces and Applications
.基础数学,2011-06.
3
HUANG Jun-Jie Alatancang.
Invertibility of Infinite-Dimensional Hamiltonian Operators and Its Application to Plate Bending Equation
.物理,2008-03.
4
黄思训;王宇;项杰.
Establishment of infinite dimensional Hamiltonian system of multilayer quasi-geostrophic flow & study on its linear stability
.物理,2017-11.
5
LI, WY.
SYMPLECTIC MULTISTEP METHODS FOR LINEAR HAMILTONIAN SYSTEMS
.计算数学,1994-03.
6
Ling-shu Wang;Ying Wang.
Preservation of Equilibria for Symplectic Methods Applied to Hamiltonian Systems
.基础数学,2010-02.
7
Regan, Helen M..
VON NEUMANN STABILITY ANALYSIS OF SYMPLECTIC INTEGRATORS APPLIED TO HAMILTONIAN PDEs
.计算数学,2002-06.
8
XUXIANG.
POINTED REPRESENTATIONS OF INFINITE DIMENSIONAL LIE ALGEBRAS
.基础数学,1995-02.
9
.
On the Geometry of Infinite Dimensional Teichmüller Spaces
.基础数学,1997-03.
10
Shijun Zheng.
INTERPOLATION THEOREMS FOR SELF-ADJOINT OPERATORS
.基础数学,2009-01.
来源期刊
数学学报:英文版
2018年9期
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