|
|
Articles:2014,Vol:19,Issue(2):96-99 |
|
|
Citation: |
|
|
ZHAO Jia, LI Chang-hua, LIAN Jun. Research for Non-probabilistic Structure Reliability[J]. International Journal of Plant Engineering and Management, 2014, 19(2): 96-99 |
|
|
|
|
|
|
|
| Research for Non-probabilistic Structure Reliability |
|
| ZHAO Jia1 |
|
1. School of Information and Control Engineering,Xi'an University of Architecture and Technology Xi' an 710055,P.R. China;
2. Xi'an Lueyang Branch of Shaanxi Highway Group Xi' an 710065,P.R. China |
| Abstract: |
| The paper discusses non-probabilistic approaches for uncertainty treatment in structure reliability analysis. Based on rough set theory,the uncertain parameters of structures are expressed by rough variables,the structure reliability index is computed by rough function and metric. This new methodology for structural reliability is proved to be valid and efficient using theory analysis and examples of practical application. |
| Key words:
non-probabilistic
structure reliability
rough set theory(RST)
rough function
|
|
| Received: 2014-03-28
Revised:
|
| DOI: 10.13434/j.cnki.1007-4546.2014.0205 |
| Funds: The paper is supported by National Natural Science Foundation of China under Grant No.61373112，Special Project of Scientific Research of Education Department of Shaanxi Provincial Government No.11JK0967 |
| Corresponding author:
Email： |
| Author description:
|
|
|
|
|
|
|
|
References: |
|
|
[1] Moens D,Vandepitte D. recent advances in non-probabilistic approaches for non-determin-istic dynamic finite element analysis [J].Arch. Comput. Meth. Engrg,2006, 13:389-464
[2] Qiu Z P,Mueller P C,Frommer A. The new non-probabilistic criterion of failure for dynami-cal systems based on convex models[J]. Math Comput Model, 2004, 40
[3] Lin P L,Kiureghian A D. Optimization algo-rithms for structural reliability[J]. Structural Safety, 1991, 120(9):161-177
[4] Moller B,Beer M. Engineering computation un-der uncertainty-capabilities of non-traditional models[J]. Comput. Struct, 2007, 86:1024-1041
[5] Pawlak Z. rough sets rough function and rough calculus[C]//Rough-Fuzzy Hybridiza-tion: A New Trend in Decision-Making.SPringer-Verlag, 1999
[6] Mycielski J. Analysis without actual infinity[J].Journal of Symbolic Logic, 1981, 46:625-33
[7] ruokolainen J. Constructive nonstandard anal-ysis without actual infinity[M]. Porthania:Helsinki, 2004
[8] Chuaqui r,Suppes P. Free-variable axiomatic foundations of infinitesimal analysis: a frag-ment with finitary consistency proof[J]. Joum-al of Symbolic Logic,l995, 60:122-159
[9] Werthner H. Qualitative reasoning-modeling and the generation of behavior [M]. Singapore:SPringer-Verlag, 1994 |
|
|
|
|
|
|
|
