Power flow sensitivity analysis for optimal structural modification

被引:1
作者
Meggitt, J. W. R. [1 ]
机构
[1] Univ Salford, Acoust Res Ctr, Manchester M5 4WT, England
关键词
Power flow; Structural modification; Blocked force; Noise control; FORCE; VIBRATION;
D O I
10.1016/j.apacoust.2023.109463
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Across many industries there is a need to develop products with improved vibro-acoustic performance. Whether the aim is to reduce the radiated sound level in a vehicle cabin, or to minimise the vibration level of sensitive components, the problem may be interpreted as an issue of power transmission from vibration generating components to receiving structures. Interest thus lies in how best to modify a structure, typically the separating interface between active and passive components, to reduce transmitted power. The 'best' modification is interpreted here as the one that achieves the greatest reduction in transmitted power, for the smallest necessary modification. In the present paper we consider power transmission from a component-based perspective, and propose a sensitivity analysis to determine a) the optimum structural modifications (e.g. added mass, stiffness or damping) and b) to which degrees of freedom these should be applied. Numerical and experimental examples demonstrate the proposed method.& COPY; 2023 The Author(s). Published by Elsevier Ltd. This is an open access article under the CC BY license (http://creativecommons.org/licenses/by/4.0/).
引用
收藏
页数:10
相关论文
共 50 条
  • [1] Assesment of soft error sensitivity of power flow analysis
    Yetkin, Emrullah Fatih
    JOURNAL OF THE FACULTY OF ENGINEERING AND ARCHITECTURE OF GAZI UNIVERSITY, 2023, 38 (01): : 579 - 589
  • [2] POWER FLOW METHOD FOR DYNAMIC STRUCTURAL ANALYSIS
    Liu, Liangkun
    Tang, Ping
    Yan, Weiming
    Zhou, Fulin
    Fundamental Research in Structural Engineering: Retrospective and Prospective, Vols 1 and 2, 2016, : 622 - 628
  • [3] Contingency selection via quadratized power flow sensitivity analysis
    Kang, SW
    Meliopoulos, AP
    2002 IEEE POWER ENGINEERING SOCIETY SUMMER MEETING, VOLS 1-3, CONFERENCE PROCEEDINGS, 2002, : 1494 - 1499
  • [4] OPTIMAL TCSC PLACEMENT FOR OPTIMAL POWER FLOW
    Lakdja, Fatiha
    Gherbi, Fatima Zohra
    Berber, Redouane
    Boudjella, Houari
    JOURNAL OF ELECTRICAL ENGINEERING-ELEKTROTECHNICKY CASOPIS, 2012, 63 (05): : 316 - 321
  • [5] Optimal harmonic power flow
    Hong, YY
    IEEE TRANSACTIONS ON POWER DELIVERY, 1997, 12 (03) : 1267 - 1274
  • [6] Power Flow and Dynamic Optimal Power Flow Including Wind Farms
    Chen, Gonggui
    Chen, Jinfu
    Duan, Xianzhong
    2009 INTERNATIONAL CONFERENCE ON SUSTAINABLE POWER GENERATION AND SUPPLY, VOLS 1-4, 2009, : 1327 - 1332
  • [7] Complex-valued sensitivity analysis tool aimed to power flow optimization
    Braganca, Rafael Alvares
    da Silva, Andre Soares
    Pires, Robson Celso
    INTERNATIONAL JOURNAL OF EMERGING ELECTRIC POWER SYSTEMS, 2024,
  • [8] Optimal Power Flow and Performance Analysis of SPV Penetration to IEEE Bus System Using MI Power
    Patil, Gaurav B.
    Raguwanshi, Santosh S.
    Arya, L. D.
    JOURNAL OF ELECTRICAL SYSTEMS, 2024, 20 (03) : 636 - 644
  • [9] Extended affine arithmetic-based global sensitivity analysis for power flow with uncertainties
    Liao, Xiaobing
    Liu, Kaipei
    Le, Jian
    Zhu, Shu
    Huai, Qing
    Li, Ben
    Zhang, Yantian
    INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2020, 115 (115)
  • [10] Microgrid Optimal Power Flow for Increased Security
    Ghenea, Iulian
    Gaiceanu, Marian
    Buhosu, Razvan
    2019 6TH INTERNATIONAL SYMPOSIUM ON ELECTRICAL AND ELECTRONICS ENGINEERING (ISEEE), 2019,