[1] CHIEN Wei-zang, YEH Kai-yuan. Theory of Elasticity [M]. Beijing: Science Press, 1956. (in Chinese)
[2] XU Zhi-lun. Theory of Elasticity[M]. Beijing:Higher Education Publishing House, 1990. (in Chinese)
[3] WU Ji-ke,WANG Ming-zhong. Introduction of Theory ofElasticity[M]. Beijing:Peking University Press, 1981. (in Chinese)
[4] Timoshenko S P. Theory of Elasticity[M]. Third Edition. New York:McGraw-Hill,1970.
[5] CHIEN Wei-zang. Variational Methods and Finite Element [M]. Beijing:Science Press, 1980. (in Chinese)
[6] HU Hai-chang. Variational Principles in Theory of Elasticity [M]. Beijing: Science Press, 1981.(in Chinese)
[7] Zienkiewicz O C. The Finite Element Method[M]. Third edition. New York:McGraw-Hill, 1977.
[8] Kyuichiro Washizu. Variational Methods in Elasticity and Plasticity[M]. Second edition. Pergamon Press, 1975.
[9] WANG Mao-cheng, SHAO Ming. Fundamental Theory and Numerical Methods of Finite Element Method[ M]. Beijing: Tsinghua University Press, 1988. (in Chinese)
[10] FENG Kang, SHI Zhong-chi. Mathematical Theory of Elasitc Structure [M]. Beijing: Science Press, 1981. (in Chinese)
[11] LONG Yu-qiu. Variational Principle, Finite Element, Analysis of Shell [M]. Shengyang: Liaoning Science and Technology Press, 1987. (in Chinese)
[12] LONG Yu-qiu. Introduction to Finite Element Method [M]. Beijing: People' s Education Press,1978. (in Chinese)
[13] ZHONG Wan-xie. Theory of Elasticity New Systematic Methodology for Theory Elasticity [M].Dalian: Dalian University of Technology Press, 1995. (in Chinese)
[14] ZHONG Wan-xie. The plane elastic problem in strip domain and a Hamiltonian system[J]. Journal of Dalian University of Technology, 1991,31 (4): 373 - 384. (in Chinese)
[15] ZHONG Wan-xie. Method of separation of variables and Homiltonian system[J]. Journal of Computational Structural Mechanics and Applications, 1991,8(3): 229 - 240. (in Chinese)
[16] ZHONG Wan-Xie. The reciprocal theorem and the symplectic orthogonality[J]. Acta Mechanica Sinica, 1992, 24(4):432 - 437. (in Chinese)
[17] ZHONG Wan-xie. The physical interpretation to symplectic orthogonality by eigenvalue of a Hamiltonian matrix[ J ]. Journal of Dalian University of Technology, 1993,33 (4): 110 - 111. (in Chinese)
[18] ZHONG Wan-xie, Wilhams F W. Physical interpretation of the symplectic orthogonality of the cigensolutions of a Haniltonian or symplectic matrix[J]. Computers & Structures, 1993,49(4):749 - 750.
[19] ZHONG Wan-xie,Williams F W. On the direct solution of wave propagation for repetitive structures[J]. J Sound & Vib, 1995,181(3):485 - 501.
[20] ZHONG Wan-xie,XU Xin-sheng,ZHANG Hong-wu. System of Hamilton and Saint-Venant problen for theory of elasticity [ J ]. Applied Mathematics and Mechanics (English Edition), 1996,17(9):827 - 836.
[21] ZHONG Wan-xie,Williams F W. The eigensolufions of wave propagation for repetitive structures[J]. Structural Engineering and Mechanics, 1993,1 (1):47 - 60.
[22] ZHONG Wan-xie. The problem in plane sectorial domain and Hamiltonian system[J]. Applied Mathematics and Mechanics (English Edition), 1994,15(12): 1113 - 1123. |
Email Alert
RSS