[1] Glaser, P. Power from the sun:its future. Science, 162, 857-861(1968) [2] Hendriks, C. and Geurder, N. Solar power from space:European strategy in the light of sustainable development. European Space Agency, 8, 1-11(2003) [3] Yuka, S. Summary of studies on space solar power systems of Japan aerospace exploration agency (JAXA). Acta Astronautica, 59, 132-138(2006) [4] Wang, X. D., Hu, W. P., and Deng, Z. C. Structure-preserving analysis of 2D deploying process for solar power receiver of solar power satellite (in Chinese). Journal of Dynamics and Control, 13, 406-409(2015) [5] Zhao, J., Liu, C., Tian, Q., and Hu, H. Y. Dynamic analysis of spinning deployment of a solar sail composed of viscoelastic membranes (in Chinese). Chinese Journal of Theoretical and Applied Mechanics, 45, 746-754(2013) [6] Hu, W. P., Li, Q. J., and Jiang, X. H. Coupling dynamic behaviors of spatial flexible beam with weak damping. International Journal for Numerical Methods in Engineering, 111, 660-675(2017) [7] Garcia-Vallejo, D., Valverde, J., and Dominguez, J. An internal damping model for the absolute nodal coordinate formulation. Nonlinear Dynamics, 42, 347-369(2005) [8] Mohamed, A. A. and Shabana, A. A. A nonlinear visco-elastic constitutive model for large rotation finite element formulations. Multibody System Dynamics, 26, 57-79(2011) [9] Tian, Q., Zhang, Y. Q., and Chen L. P. Dynamics research on the multibody system with fractional-derivative-damper (in Chinese). Chinese Journal of Theoretical and Applied Mechanics, 41, 920-928(2009) [10] Cao, D. Z., Zhao, Z. H., and Ren, G. X. Dynamic modeling of a viscoelasticbody in a multibody system (in Chinese). Journal of Tsinghua University (Science and Technology), 52, 483-488(2012) [11] Takahashi, Y., Shimizu, N., and Suzuki, K. Introduction of damping matrix into absolute coordinate formulation. Asian Conference on Multibody Dynamics, 2002, 33-40(2002) [12] Yoo, W. S., Lee, J. H., and Shon, J. H. Large oscillations of a thin cantilever beam:physical experimental and simulation using the absolute nodal coordinate formulation. Nonlinear Dynamics, 34, 3-29(2003) [13] Yoo, W. S., Lee, J. H., and Park, S. J. Large deflection analysis of a thin plate:computer simulations and experiments. Multibody System Dynamics, 11, 185-208(2004) [14] Xu, B., Ou, J. P., and Jiang, J. S. Symplectic method for classical damped system response based on seperative transform (in Chinese). Journal of Mechanical Strength, 30, 1-5(2008) [15] Ying, Z. G. Advanced Dynamics-Theory and Application (in Chinese), Zhejiang University Press, Hangzhou (2011) [16] Feng, K. and Qin, M. Z. Symplectic Geometric Algorithms for Hamiltonian Systems (in Chinese), Zhejiang Science and Technology Press, Hangzhou (2003) [17] Feng, K. and Qin, M. Z. Hamiltionian algorithms for Hamiltonian dynamical systems. Progress in Nature Science, 1, 105-116(1991) [18] Feng, K. On difference schemes and symplectic geometry. Proceeding of the 1984 Beijing Symposium on Differential Geometry and Differential Equations, Science Press, Beijing (1984) [19] Zhao, P. F. and Qin, M. Z. Multisymplectic geometry and multisymplectic Preissmann scheme for the KdV equation. Journal of Physics A:General Physics, 33, 3613-3626(2000) [20] Zhong, W. X. Some developments of computational solid mechanics in China. Computers and Structures, 30, 783-788(1988) [21] Zhong, W. X. and Williams, F. W. Precise time step integration method. Proceedings of the Institution of Mechanical Engineers, Part C:Journal of Mechanical Engineering Science, 208, 427-430(1994) [22] Hairer, E., Lubich, C., and Wanner, G. Geometric Numerical Integration:Structure Preserving Algorithms for Ordinary Differential Equations, Springer-Verlag, Berlin (2002) [23] Budd, C. J. and Piggott, M. D. Geometric integration and its applications. Handbook of Numerical Analysis, Elsevier, Amsterdam (2003) [24] Hu, H. Y., Tian, Q., Zhang, W., and Jing, D. P. Nonlinear dynamics and control of large deployable space structures composed of trusses and meshes (in Chinese). Advances in Mechanics, 43, 390-414(2013) [25] Sheng, Y. H. Dynamics of Structures (in Chinese), Hefei University of Technology Press, Hefei (2007) [26] Li, Q. J., Ye, X. H., Wang, B., and Wang, Y. Nonlinear dynamic behavior of the satellite rendezvous and docking based on the symplectic Runge-Kutta method (in Chinese). Applied Mathematics and Mechanics, 35, 1302-1304(2014) [27] Jiang, C. J. On compute of parameters for 4-stage 4-order diagonally implicit symplectic RungeKutta methods (in Chinese). Journal of Numerical Methods and Computer Applications, 23, 161-166(2002) [28] Sanz-Serna, J. M. Runge-Kutta schemes for Hamiltonian systems. BIT Numerical Mathematics, 28, 877-883(1988) [29] Wu, F., Gao, Q., and Zhong, W. X. Energy and constraint preservation integration for multibody equations based on Zu Chongzhi method (in Chinese). Computer Aided Engineering, 23, 64-68(2014) |