Reliability-based Topology Optimization of Interval Parameters Structures with Dynamic Response Constraints

被引:0
|
作者
Li, Ming [1 ]
Tang, Wencheng [1 ]
Yuan, Man [1 ]
机构
[1] Southeast Univ, Sch Mech Engn, Nanjing 211189, Jiangsu, Peoples R China
关键词
topology optimization; non-probabilistic reliability; equivalent static loads; interval parameters structures; dynamic response; EQUIVALENT STATIC LOADS; GEOMETRICALLY NONLINEAR STRUCTURES; UNCERTAINTIES;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
An improved equivalent static loads method (ESL) for interval parameters structures is proposed based on local equivalence. In this method, the reliability-based dynamic response topology optimization is solved in the time domain. While calculating the improved ESLs, two measures are taken to prevent the uncertainty from increasing in the process of interval arithmetic. Firstly, only the uncertainty of the critical degrees of freedom is considered. Secondly, the uncertain ESLs are expressed by set. Through the measures above, the interval static response by uncertain ESLs has the same median with the interval dynamic response by dynamic loads, and their deviations in the critical degree of freedom are same. Based on the definition of the non-probabilistic reliability index and structural optimization principle of ESL, the static reliability-based topology optimization model is constructed. The adjoint variable schemes for sensitivity analysis of non-probabilistic reliability constraints are discussed. The method of moving asymptotes is adopted to solve the structural optimization problem. The validity of the model and proposed numerical techniques was verified by examples.
引用
收藏
页码:469 / 474
页数:6
相关论文
共 50 条
  • [21] Reliability-based design optimization for problems with interval distribution parameters
    Z. L. Huang
    C. Jiang
    Y. S. Zhou
    J. Zheng
    X. Y. Long
    Structural and Multidisciplinary Optimization, 2017, 55 : 513 - 528
  • [22] Reliability-based design optimization for problems with interval distribution parameters
    Huang, Z. L.
    Jiang, C.
    Zhou, Y. S.
    Zheng, J.
    Long, X. Y.
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2017, 55 (02) : 513 - 528
  • [23] Reliability-based topology optimization (RBTO)
    Wang, Semyung
    Moon, Heegon
    Kim, Chwail
    Kang, Jenam
    Choi, Kyung K.
    IUTAM SYMPOSIUM ON TOPOLOGICAL DESIGN OPTIMIZATION OF STRUCTURES, MACHINES AND MATERIALS: STATUS AND PERSPECTIVES, 2006, 137 : 493 - +
  • [24] Reliability-based topology optimization with uncertainties
    Kim, C
    Wang, SY
    Bae, KR
    Moon, H
    Choi, KK
    JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, 2006, 20 (04) : 494 - 504
  • [25] Reliability-based topology optimization with uncertainties
    Chwail Kim
    Semyung Wang
    Kyoung-ryun Rae
    Heegon Moon
    Kyung K. Choi
    Journal of Mechanical Science and Technology, 2006, 20 : 494 - 504
  • [26] RELIABILITY-BASED TOPOLOGY OPTIMIZATION OF FAIL-SAFE STRUCTURES USING RESPONSE SURFACE METHOD
    Wang X.
    Shi Y.
    Yang B.
    Cheng C.
    Long K.
    Lixue Xuebao/Chinese Journal of Theoretical and Applied Mechanics, 2023, 55 (05): : 1206 - 1216
  • [27] A nonprobabilistic reliability-based topology optimization method of compliant mechanisms with interval uncertainties
    Wang, Lei
    Liang, Jinxiong
    Chen, Wenpin
    Qiu, Zhiping
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2019, 119 (13) : 1419 - 1438
  • [28] Reliability-based topology optimization for structures using fuzzy set model
    Yin, Hui
    Yu, Dejie
    Xia, Baizhan
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2018, 333 : 197 - 217
  • [29] Reliability-based optimization of structures
    Li, Weiji, 1600, (07):
  • [30] Reliability-based topology optimization of piezoelectric smart structures with voltage uncertainty
    Yang, Bo
    Cheng, Changzheng
    Wang, Xuan
    Meng, Zeng
    Homayouni-Amlashi, Abbas
    JOURNAL OF INTELLIGENT MATERIAL SYSTEMS AND STRUCTURES, 2022, 33 (15) : 1975 - 1989