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关于非完整系统的两类运动方程
引用本文:陈立群. 关于非完整系统的两类运动方程[J]. 鞍山科技大学学报, 1991, 0(4)
作者姓名:陈立群
作者单位:鞍山钢铁学院机械系
摘    要:应用Gauss变分原理给出Boltzmann-Hamel方程的一种简洁推导,证明了该方程与准坐标下广义Mac-Millan方程的等价性.并把Ghori方程推广到受非有势力作用的广义有势系统,证明了广义Ghori方程与广义Routh方程的等价性。

关 键 词:非完整约束  非线性  Boltzmann-Hanel方程  Ghori方程  等价性

On Two Kinds of Motion Equations for Non-Holonomic Systems
Chen Liqun Dept. of Mechanics Engineering. On Two Kinds of Motion Equations for Non-Holonomic Systems[J]. Journal of Anshan University of Science and Technology, 1991, 0(4)
Authors:Chen Liqun Dept. of Mechanics Engineering
Affiliation:Chen Liqun Dept. of Mechanics Engineering
Abstract:The Gauss variational principle is used to present a new simple demonstration of the Boltzmann-Hamel equations. The equivalence between the equations and the generalized Mac-Millan equationsin terms of quasi-coordinat is proven. The Ghori equations are extended to the generalized potentialsystems applied non-potential forces. The equivalence between the generalized Ghori equations andthe generalized Routh equations is illustrated.
Keywords:non-holonomic constriant  nonlinearity  the Boltzmann-Hamel equation  the Ghori equation  equivalence
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