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An field method for integrating equations of motion of nonlinear Mechanico-electrical coupling dynam
  • ISSN号：0256-307X
  • 期刊名称：Chinese Physics Letters
  • 时间：0
  • 页码：3103-3106
  • 语言：英文
  • 相关项目：离散机电动力系统的对称性和保结构算法
作者： 傅景礼|
同期刊论文项目
离散机电动力系统的对称性和保结构算法
期刊论文 60 会议论文 3 著作 1
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A series of non-Noether conservative quantities and Mei symmetries of nonconservative systems
Discrete variational principle and first integrals for Lagrange-Maxwell mechanico-electrical systems
Lie symmetries and conserved quantities for super-long elastic slender rod
Non-existence of conjugate- symplectic multi-step methods of odd order
Symmetry and Hojman conserved quantity of Tzénoff equations for unilateral Holonomic systems
Mei symmetry and new conserved quantity of Tzénoff equations for Holonomic systems
Lie symmetries and conserved quantities of for a two-dimentional nonlinear diffusion equation of con
Damped properties and Noether symmetries of damped free vibration
Momentum-dependent symmetries and non-Noether conserved quantities for nonholonomic nonconservative
Momentum-dependent symmetries and non-Noether conserved quantities for nonconservative Hamilton syst
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Non-Noether symmetries and Lutzky conserved quantities for mechanico-electrical systems
Hojman conserved quantities of discrete mechanico-electrical systems constructed by continuous symme
The symmetries of the wave equations on new lattices
机电动力系统的动量依赖对称性和非 Noether 守恒量
The symmetries of wave equations on new lattices
Noether symmetries of discrete mechanico-electrical systems
Energy-Work Connection Integration Scheme for Nonholonomic Hamiltonian Systems
A field method for integrating the equations of motion of mechanico-electrical coupling dynamical sy
Noether symmetry and Lie symmetry of discrete holonomic systems with dependent corrdinates
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The Lie symmetries and Noether conserved quantities of discrete mechanical systems with variable mas
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Mei symmetry of general discrete holonomic system
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HOJMAN CONSERVED QUANTITIES AND LIE SYMMETRIES OF DISCRETE NON-CONSERVATIVE SYSTEMS
Noether symmetries of discrete nonholonomic dynamical systems
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非规范格子离散非保守系统的Noether理论
Explicit symplectic methods for the nonlinear Schrodinger equation
Symplectic discretization for spectral element solution of Maxwell’s equations
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Euler-Lagrange equation from nonlocal-in-time kinetic energy of nonconservative system
一个带簇个数估计的推广 K-Means 算法
Lie symmetries algebra of one-dimensional nonconservative dynamical systems
Generalized geometry theory on constrained rotating relativistic Birkhoffian systems
离散 Ladrange 系统的 Lie 对称性
矢量波动方程的时空高阶方法
离散差分变分Hamilton系统的Lie对称性与Noether守恒量
离散Lagrange系统的Lie对称性
并行多重网格光滑子JGS与PGS的性能比较
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Conformal invariance and conserved quantities of Appell systems under second-class Mei symmetry
Lie symmetries and conserved quantities for a two-dimentional nonlinear diffusion equation of concentration
Conformal invariance and Hojman conserved quantities for holonomic systems with quasi-coordinates
Noether conserved quantities and Lie point symmetries of difference Lagrange-Maxwell equations and lattices
Symplectic-energy-first integrators of discrete mechanico-electrical dynamical systems
A field method for integrating the equations of motion of mechanico-electrical coupling dynamical systems
Structure properties and Noether symmetries for super-long elastic slender rod
完整系统Tzénoff方程的三种对称性及其直接导致的守恒量
期刊信息
  • 《中国物理快报：英文版》
  • 中国科技核心期刊
  • 主管单位:中国科学院
  • 主办单位:中国科学院物理研究所、中国物理学会
  • 主编：
  • 地址：北京中关村中国科学院物理研究所内（北京603信箱《中国物理快报》编辑部）
  • 邮编：100080
  • 邮箱：cpl@aphy.iphy.ac.cn
  • 电话：010-82649490 82649024
  • 国际标准刊号：ISSN：0256-307X
  • 国内统一刊号：ISSN：11-1959/O4
  • 邮发代号:
  • 获奖情况:
  • 中国期刊方阵“双高”期刊
  • 国内外数据库收录:
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  • 被引量:190