Perturbational solutions for fuzzy-stochastic finite element equilibrium equations (FSFEEE)

Applied Mathematics and Mechanics (English Edition)

Volumn 18, Issue 7, 1997, Pages 679-687

  LuEnling ^a  

^a CHONGQING UNIVERSITY   (China)

Author keywords

Equations of interval numbers; Fuzzy stochastic finite element; Perturbation theory

Indexed keywords

FINITE ELEMENT METHOD; FUZZY SETS; PERTURBATION TECHNIQUES; RANDOM PROCESSES; STIFFNESS MATRIX;

FUZZY STOCHASTIC FINITE ELEMENT METHOD; GENERAL RANDOM EQUILIBRIUM EQUATION; RANDOM INTERVAL EQUILIBRIUM EQUATION;

MATRIX ALGEBRA;

EID: 0031175636     PISSN: 02534827     EISSN: None     Source Type: Journal    
DOI: 10.1007/bf00127016     Document Type: Article

References (7)

1. [ l ] Chen Qiu and Liu Xianbin, Stochastic Finite Element Method and Its Application to Engineering, Southwest Jiaotong University Press (1993), 78-87. (in Chinese)
2. Wang Caihua and Zhu Hengshan, An algorithm for structural fuzzy equilibrium equations based on the L-R type fuzzy number compution laws, Proceedings of 3rd Conference on Fuzzy Analysis and Design, Architectural and Civil Industry Press of China (1993), 35-38. (in Chinese)
3. Wang Guangyuan and Ou Jingping, Fuzzy random vibrate of structures subjected to earthquake, Ada Mechanica Sinica, 2, 20 (1988), 173-180. (in Chinese)
4. Zhang Yue, Fuzzy random variable, J. Harbin Archil. & Civ. Inst., 22, 3 (1989), 12-21. (in Chinese)
5. Zhang Yue,Fuzzy random vector, J. Harbin Archil. & Civ. Inst., 22, 4 (1989), 27-41. (in Chinese)
6. Lu Enling, A new solution to structural fuzzy Finite element equilibrium equations (SFFEEE), Applied Mathematics and Mechanics (English Ed.), 18, 4 (1997), 385-391.
7. D. Dubois and H. Pradc. Fuzzy Sets and System: Theory and Applications, Academic Press. New York (1980).