Interval Uncertainty Reduction and Single-Disciplinary Sensitivity Analysis With Multi-Objective Optimization

被引:19
|
作者
Li, M. [1 ]
Williams, N. [2 ]
Azarm, S. [1 ]
机构
[1] Univ Maryland, Dept Mech Engn, College Pk, MD 20742 USA
[2] Shell Energy N Amer, Spokane, WA 99201 USA
关键词
design engineering; optimisation; sensitivity analysis; DESIGN; TRADEOFF; WEIGHT;
D O I
10.1115/1.3066736
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
Sensitivity analysis has received significant attention in engineering design. While sensitivity analysis methods can be global, taking into account all variations, or local, taking into account small variations, they generally identify which uncertain parameters are most important and to what extent their effect might be on design performance. The extant methods do not, in general, tackle the question of which ranges of parameter uncertainty are most important or how to best allocate Investments to partial uncertainty reduction in parameters under a limited budget. More specifically, no previous approach has been reported that can handle single-disciplinary multi-output global sensitivity analysis for both a single design and multiple designs under interval uncertainty. Two new global uncertainty metrics, i.e., radius of output sensitivity region and multi-output entropy performance, are presented. With these metrics, a multi-objective optimization model is developed and solved to obtain fractional levels of parameter uncertainty reduction that provide the greatest payoff in system performance for the least amount of "Investment." Two case studies of varying difficulty are presented to demonstrate the applicability of the proposed approach.
引用
收藏
页码:0310071 / 03100711
页数:11
相关论文
共 50 条
  • [21] Analysis of single and multi-objective optimization of the pultrusion process
    Dias, Rita de Cassia Costa
    Santos, Lizandro de Sousa
    MATERIALS TODAY COMMUNICATIONS, 2023, 35
  • [22] Sensitivity Analysis and Multi-objective Optimization Design of Parallel Manipulators
    Yang C.
    Ye W.
    Chen Q.
    Jixie Gongcheng Xuebao/Journal of Mechanical Engineering, 2022, 58 (19): : 229 - 241
  • [23] Multi-objective optimization of problems with epistemic uncertainty
    Limbourg, P
    EVOLUTIONARY MULTI-CRITERION OPTIMIZATION, 2005, 3410 : 413 - 427
  • [24] On the Compatibility of Uncertainty Formalisms in Multi-Objective Optimization
    Kalinina, Maria
    Larsson, Aron
    Sundgren, David
    SMART DIGITAL FUTURES 2014, 2014, 262 : 48 - 58
  • [25] Sensitivity Analysis for Multi-Objective Optimization of the Benchmark TEAM Problem
    Seo, Minsik
    Ryu, Namhee
    Min, Seungjae
    IEEE TRANSACTIONS ON MAGNETICS, 2020, 56 (01)
  • [26] Sensitivity Analysis for Multi-Objective Optimization of Switched Reluctance Motors
    Andriushchenko, Ekaterina
    Kallaste, Ants
    Mohammadi, Mohammad Hossain
    Lowther, David A.
    Heidari, Hamidreza
    MACHINES, 2022, 10 (07)
  • [27] Multi-objective Hyperparameter Optimization with Performance Uncertainty
    Morales-Hernandez, Alejandro
    Van Nieuwenhuyse, Inneke
    Napoles, Gonzalo
    OPTIMIZATION AND LEARNING, OLA 2022, 2022, 1684 : 37 - 46
  • [28] Uncertainty-based multi-disciplinary multi-objective design optimization of unmanned mining electric shovel
    Hu, Zhengguo
    Long, Xiuhua
    Lian, Kaiyan
    Lin, Shibin
    Song, Xueguan
    STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2025, 68 (02)
  • [29] MILP method for objective reduction in multi-objective optimization
    Vazquez, Daniel
    Fernandez-Torres, Maria J.
    Ruiz-Femenia, Ruben
    Jimenez, Laureano
    Caballero, Jose A.
    COMPUTERS & CHEMICAL ENGINEERING, 2018, 108 : 382 - 394
  • [30] Single and Multi-Objective Bilevel Optimization
    Antunes, Carlos Henggeler
    Alves, Maria Joao
    PROCEEDINGS OF THE 2023 GENETIC AND EVOLUTIONARY COMPUTATION CONFERENCE COMPANION, GECCO 2023 COMPANION, 2023, : 835 - 853