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Mixed mode fracture properties of GFRP-adhesive interfaces based on video gauge and acoustic emission measurements from specimens with adherend fibres normal to the interfaces

机译:GFRP-胶粘剂界面的混合模式断裂特性基于视频量规和声发射测量,该样品具有与界面垂直的被粘合纤维

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摘要

Mixed-mode bending tests were performed on fifty-three GFRP-adhesive-GFRP specimens. In each specimen the pre-crack was located near the GFRP adherend with fibres normal to the GFRP-adhesive interface, so as to encourage crack propagation along this interface rather than through the GFRP. The other GFRP adherend contained fibres parallel to the interface, leading to asymmetry of GFRP material (but not of specimen geometry) with respect to the adhesive layer in each specimen. This switching, across the adhesive layer, between normal and parallel fibres in the adherends, reflects a T-joint detail considered for a wave energy device. All tests used a video gauge system to measure crack propagation. Some tests also employed an acoustic emission (AE) system. Comparisons between the AE results and the video gauge-based crack propagation data strongly suggest that the AE energy vs time curve is a much clearer indication of crack initiation than is the widely used AE hit count vs time curve. Increase in Mode II ratio during the tests led to fewer but larger post-peak load drops. Williams's approach, based on beam theory for asymmetric sections with correction factors for large displacements and shear deformation included, led to fracture toughness (G(c)) values in the range 0.3-2.8 kJ/m(2), with a trend of increasing Gc values as pure Mode II is approached. The ASTM approach, developed only for symmetric specimens, gave much lower Gc values. (C) 2017 Elsevier Ltd. All rights reserved.
机译:在53个GFRP胶粘剂GFRP样品上进行了混合模式弯曲测试。在每个样品中,预裂纹位于与GFRP-胶粘剂界面垂直的纤维的GFRP被粘物附近,以促进裂纹沿着该界面而不是通过GFRP传播。另一个GFRP粘附体包含平行于界面的纤维,从而导致GFRP材料相对于每个样本中的粘附层不对称(但不是样本几何形状)。在被粘物的普通纤维和平行纤维之间跨过粘合剂层的这种切换反映了为波能设备考虑的T型接头细节。所有测试均使用视频量规系统来测量裂纹扩展。一些测试还采用了声发射(AE)系统。 AE结果与基于视频量规的裂纹扩展数据之间的比较强烈表明,AE能量与时间的曲线比广泛使用的AE冲击次数与时间的曲线更清楚地表明了裂纹的萌生。在测试期间,模式II比率的增加导致峰值后的负载下降更少但更大。威廉姆斯(Williams)的方法基于梁理论,对不对称截面进行了大位移和剪切变形的校正,包括断裂系数(G(c))值在0.3-2.8 kJ / m(2)范围内,并且呈上升趋势接近纯模式II的Gc值。仅针对对称样本开发的ASTM方法给出的Gc值低得多。 (C)2017 Elsevier Ltd.保留所有权利。

著录项

  • 来源
    《Composites》 |2017年第8期|179-192|共14页
  • 作者单位

    Univ Bristol, Dept Civil Engn, Queens Bldg, Bristol BS8 1TR, Avon, England;

    Univ Bristol, Dept Civil Engn, Queens Bldg, Bristol BS8 1TR, Avon, England;

    Ecole Polytech Fed Lausanne, Composite Construct Lab CCLab, Stn 16,Batiment BP, CH-1015 Lausanne, Switzerland;

    Univ Bristol, Dept Civil Engn, Queens Bldg, Bristol BS8 1TR, Avon, England;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Glass fibres; Resins; Fracture toughness; Acoustic emission; Mechanical testing;

    机译:玻璃纤维;树脂;断裂韧性;声发射;机械测试;

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