FANG Qin, LIU Jin-chun, ZHANG Ya-dong, QIAN Qi-hu. FINITE ELEMENT ANALYSIS OF FAILURE MODES OF BLAST-LOADED R/C BEAMS[J]. Engineering Mechanics, 2001, 18(2): 1-8.
Citation: FANG Qin, LIU Jin-chun, ZHANG Ya-dong, QIAN Qi-hu. FINITE ELEMENT ANALYSIS OF FAILURE MODES OF BLAST-LOADED R/C BEAMS[J]. Engineering Mechanics, 2001, 18(2): 1-8.

FINITE ELEMENT ANALYSIS OF FAILURE MODES OF BLAST-LOADED R/C BEAMS

More Information
  • Received Date: October 09, 1999
  • Revised Date: April 14, 2000
  • The flexural failure mode of R/C frames or beams is usually observed in case of blast loads with long duration. However, shear failure mode may occur before the flexural failure takes place in case of blast loads with short duration such as impulsive loadings induced by chemical explosion. This phenomenon is observed in both laboratory and in-situ tests. The reason is that the impulsive loading excites the shear force in the component of the structures and causes the structures fail in the manner of shear failure. Based on Timoshenko beam theory, a non-linear layered beam element is proposed in this paper to investigate the response and failure modes of blast-loaded R/C beams. Non-linear material properties, strain-rate effects of concrete and steel are taken into account in the material models. The dynamic responses and various failure modes, including flexure, flexure-shear and shear of the blast-loaded R/C beams are predicted. A good agreement between the numerical results and experimental results is reached.
  • Related Articles

    [1]TANG Zhen-yun, WANG Zhi-yu, DU Xiu-li. A STABLE PARAMETER IDENTIFICATION METHOD IN THE TIME DOMAIN FOR THE FREQUENCY RESPONSE OF FOUNDATIONS BASED ON CONTINUOUS-TIME RATIONAL APPROXIMATION[J]. Engineering Mechanics, 2022, 39(4): 29-38. DOI: 10.6052/j.issn.1000-4750.2021.01.0108
    [2]SUN Pan-xu, YANG Hong, ZHAO Wen-tong, WANG Zhi-jun. TIME DOMAIN CALCULATION METHOD BASED ON HYSTERETIC DAMPING MODEL[J]. Engineering Mechanics, 2019, 36(6): 13-20. DOI: 10.6052/j.issn.1000-4750.2018.05.0299
    [3]ZUO Chong, YAO Hong-xiao, YAO Wei-an. THE APPLICATION OF THE TIME DOMAIN RADIAL INTEGRAL BOUNDARY ELEMENT METHOD IN 2D ONE-PHASE SOLIDIFICATION[J]. Engineering Mechanics, 2019, 36(3): 33-39. DOI: 10.6052/j.issn.1000-4750.2018.01.0003
    [4]XU Rui, ZHANG Jia-xing, SU Cheng. TIME-DOMAIN EXPLICIT FORMULATION SUBSET SIMULATION METHOD FOR DYNAMIC RELIABILITY OF STRUCTURES SUBJECTED TO NON-STATIONARY RANDOM EXCITATIONS[J]. Engineering Mechanics, 2013, 30(7): 28-33,39. DOI: 10.6052/j.issn.1000-4750.2012.03.0210
    [5]SU Cheng, XU Rui. RANDOM VIBRATION ANALYSIS OF STRUCTURES SUBJECTED TO NON-STATIONARY EXCITATIONS BY TIME DOMAIN METHOD[J]. Engineering Mechanics, 2010, 27(12): 77-083.
    [6]ZHAO Mi, DU Xiu-li. A TIME-DOMAIN METHOD FOR FOUNDATION IMPEDANCE FORCE[J]. Engineering Mechanics, 2010, 27(03): 62-066.
    [7]SU Cheng, HUANG Zhi-jian. A MODIFIED TIME-DOMAIN METHOD FOR BUFFETING RESPONSE ANALYSIS OF LONG-SPAN BRIDGES[J]. Engineering Mechanics, 2009, 26(9): 138-144.
    [8]ZHU Jun-hua, YU Ling, CHEN Min-zhong, CHAN T H T. APPLICABILITY STUDY ON MOVING LOAD IDENTIFICATION[J]. Engineering Mechanics, 2007, 24(8): 32-036,.
    [9]CHEN Zheng-qing, HU Jian-hua. A COMPARATIVE STUDY BETWEEN TIME-DOMAIN METHOD AND FREQUENCY-DOMAIN METHOD FOR IDENTIFICATION OF BRIDGE FLUTTER DERIVATIVES[J]. Engineering Mechanics, 2005, 22(6): 127-133.
    [10]XIE Xian-zhong, YI Wei-jian. A SUBSTRUCTURE METHOD FOR PARAMETER ESTIMATION IN TIME DOMAIN[J]. Engineering Mechanics, 2005, 22(5): 94-98.

Catalog

    Article Metrics

    Article views PDF downloads Cited by()
    Related

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return