A novel approach to distinguish the uniform and non-uniform distribution of blast loads in process industry

被引:11
|
作者
Hu, Kun [1 ,2 ]
Chen, Guohua [1 ,2 ]
Abbassi, Rouzbeh [3 ]
Zhou, Zhihang [1 ,2 ]
Zeng, Tao [1 ,2 ]
Yang, Yi [1 ,2 ]
机构
[1] SCUT, Inst Safety Sci & Engn, Guangzhou 510640, Peoples R China
[2] Guangdong Prov Sci & Technol Collaborat Innovat C, Guangzhou 510640, Peoples R China
[3] Macquarie Univ, Fac Sci & Engn, Sch Engn, Sydney, NSW, Australia
基金
中国国家自然科学基金;
关键词
Blast load distribution; Blast load intensity model (BLIM); Blast damage intensity model (BLDIM); Element superposition method; Critical stand-off distances; REINFORCED-CONCRETE SLABS; RELIABILITY-ANALYSIS; PROCESS SAFETY; PART I; DAMAGE; PREDICTION; TANK;
D O I
10.1016/j.psep.2019.10.037
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
The blast load distribution is an important factor affecting the accuracy of structural damage and domino effect analysis caused by explosions in petroleum and chemical industries. The distribution is usually treated as the uniform or non-uniform and the latter is more suitable for the real scenarios. However, the applicability of the uniform distribution has not been studied in details. In the present study, both the blast load intensity model (BLIM) and blast damage intensity model (BDIM) are developed to represent uniform or non-uniform blast loads quantitatively. Three explosion types (free air burst, air burst and surface burst) and three target structural surfaces (rectangular plates, cylindrical shells and spherical shells) are considered in BLIM and BDIM. The element superposition method based on finite element model (FEM) is proposed, which can solve BLIM and BDIM accurately. Furthermore, the relative difference between the uniform and non-uniform distribution can be obtained on basis of BLIM and BDIM. Finally, the application condition for the rectangular plates - critical stand-off distances with the relative difference of 5%, is defined and verified to distinguish the uniform and non-uniform distribution. The study can provide an insight into the proper application of blast load distribution. (C) 2019 Published by Elsevier B.V. on behalf of Institution of Chemical Engineers.
引用
收藏
页码:416 / 428
页数:13
相关论文
共 50 条
  • [41] Non-uniform frequency domain for optimal exploitation of non-uniform sampling
    Kazimierczuk, Krzysztof
    Zawadzka-Kazimierczuk, Anna
    Kozminski, Wiktor
    JOURNAL OF MAGNETIC RESONANCE, 2010, 205 (02) : 286 - 292
  • [42] Non-uniform MR image reconstruction based on Non-Uniform FFT
    Liang xiao-yun
    Zeng wei-ming
    Dong zhi-hua
    Zhang zhi-jiang
    Luo li-min
    27TH INTERNATIONAL CONGRESS ON HIGH SPEED PHOTOGRAPHY AND PHOTONICS, PRTS 1-3, 2007, 6279
  • [43] A simple approach to non-uniform vowel normalization
    Umesh, S
    Kumar, SVB
    Vinay, MK
    Sharma, R
    Sinha, R
    2002 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, VOLS I-IV, PROCEEDINGS, 2002, : 517 - 520
  • [44] A NEW APPROACH FOR CALCULATING NON-UNIFORM LATTICES
    GADO, J
    DEVENYI, A
    KERESZTURI, A
    MAKAI, M
    ANNALS OF NUCLEAR ENERGY, 1984, 11 (11) : 559 - 578
  • [45] UNIFORM AND NON-UNIFORM FORM EFFECT IN MAGNETOSTRICTION
    GERSDORF, R
    PHYSICA, 1960, 26 (08): : 553 - 574
  • [46] Uniform and non-uniform quantization of Gaussian processes
    Seleznjev, Oleg
    Shykula, Mykola
    MATHEMATICAL COMMUNICATIONS, 2012, 17 (02) : 447 - 460
  • [47] Non-uniform packings
    Gottlieb, Lee -Ad
    Kontorovich, Aryeh
    INFORMATION PROCESSING LETTERS, 2022, 174
  • [48] Non-Uniform Reductions
    Harry Buhrman
    Benjamin Hescott
    Steven Homer
    Leen Torenvliet
    Theory of Computing Systems, 2010, 47 : 317 - 341
  • [49] Non-Uniform Reductions
    Buhrman, Harry
    Hescott, Benjamin
    Homer, Steven
    Torenvliet, Leen
    THEORY OF COMPUTING SYSTEMS, 2010, 47 (02) : 317 - 341
  • [50] NON-UNIFORM HYPERBOLICITY
    Crovisier, Sylvain
    ASTERISQUE, 2013, (354) : 51 - 63