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Non-Noether symmetrical conserved quantity for nonholonomic Vacco dynamical systems with variable mass

机译:具有可变质量的非完整Vacco动力学系统的非Noether对称守恒量

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摘要

Using a form invariance under special infinitesimal transformations in which time is not variable, the non-Noether conserved quantity of the nonholonomic Vacco dynamical system with variable mass is studied. The differential equations of motion of the systems are established. The definition and criterion of the form invariance of the system under special infinitesimal transformations are studied. The necessary and sufficient condition under which the form invariance is a Lie symmetry is given. The Hojman theorem is established. Finally an example is given to illustrate the application of the result.
机译:利用在时间不可变的特殊无穷小变换下的形式不变性,研究了变质量非完整Vacco动力学系统的非Noether守恒量。建立了系统的运动微分方程。研究了特殊无穷小变换下系统形式不变性的定义和判据。给出了形式不变性为Lie对称性的充要条件。霍伊曼定理成立。最后给出一个例子来说明结果的应用。

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