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Stability for the equilibrium state of rotational relativistic Birkhoffian systems 被引量:2

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出处 《Chinese Physics B》 SCIE EI CAS CSCD 2003年第4期454-454,共1页 中国物理B(英文版)
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  • 1梅凤翔.ON THE STABILITY OF EQUILIBRIA OF NONLINEAR NONHOLONOMIC SYSTEMS[J].Chinese Science Bulletin,1992,37(16):1397-1401. 被引量:3
  • 2朱海平,梅凤翔.关于非完整力学系统相对部分变量的稳定性[J].应用数学和力学,1995,16(3):225-233. 被引量:8
  • 3Karapetyan A V, Rumyantsev V V. Stability of conservative and dissipative systems[ J]. Itogi Nauki i Tekhniki, Obshchaya Mekh, 1983, 6: 3-128. (in Russian).
  • 4Karapetyan A V. Stability of Steady Motions [ M ]. Moscow: Editorial URSS, 1998: 165. (in Russian).
  • 5Shi R C, Mei F X, Zhu H P. On the stability of the motion of a Birkhoff system[ J ]. Mechanics Research Communications, 1994, 21 ( 3 ) : 259-272.
  • 6Luo S K, Chen X W, Fu J L. Stability theorems for the equilibrium state manifold of non-ho- lonomic systems in a noninertial reference frame [ J ]. Mechanics Research Communication, 2001, 28 (4): 463-469.
  • 7Kozlov V V. On the asymptotic motions of systems with dissipation [ J ]. Journal of Applied Mathematics and Mechanics, 1994, 58(5) : 787-792.
  • 8Kozlov V V, Furta S D. Asymptotics of Solutions for Strongly Nonlinear Systems of Differen- tial Equations[M]. Regular and Chaotic Dynamics. Moscow-Izhevsk: Institute of Computer Science, 2009 : 312. (in Russian).
  • 9Kozlov V V, Furta S D. Lyapunov' s first method for strongly non-linear systems[ JJ. Journal of Applied Mathematics and Mechanics, 1996, 60( 1 ) :7-18. (in Russian).
  • 10Neimark J I, Fufaev N A. Dynamics of Nonholonomic Systems [ M ]. Providence, Rhode Island: Am Math Society, 1972.

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