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Lie Symmetry and Generalized Mei Conserved Quantity for Nonconservative Dynamical System
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作者 JING Hong-Xing LI Yuan-Cheng 《Communications in Theoretical Physics》 SCIE CAS CSCD 2008年第5期1148-1150,共3页
Based on the total time derivative along the trajectory of the system, for noneonservative dynamical system, the generalized Mei conserved quantity indirectly deduced from the Lie symmetry of the system is studied. Fi... Based on the total time derivative along the trajectory of the system, for noneonservative dynamical system, the generalized Mei conserved quantity indirectly deduced from the Lie symmetry of the system is studied. Firstly, the Lie symmetry of the system is given. Then, the necessary and sumeient condition under which the Lie symmetry is a Mei symmetry is presented and the generalized Mei conserved quantity indirectly deduced from the Lie symmetry of the system is obtained. Lastly, an example is given to illustrate the application of the result. 展开更多
关键词 Lie symmetry mei symmetry generalized mei conserved quantity nonconservative dynamicalsystem
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