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Numerical simulation of the flexural behaviour of composite glass-GFRP beams using smeared crack models

机译:玻璃纤维增​​强玻璃纤维复合材料梁的受拉裂纹模型数值模拟

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This paper presents a numerical study about the flexural behaviour of rectangular glass-GFRP composite beams, comprising annealed glass and GFRP pultruded profiles bonded with two different adhesives: (soft) polyurethane and (stiff) epoxy. The main objectives of this study were two-fold: (i) to fully characterize the non-linear behaviour of glass using the smeared crack approach; and (ii) to assess the applicability of different options to simulate adhesively bonded glass-GFRP joints. An extensive parametric study was developed to evaluate the influence of five parameters on the glass post-cracking nonlinear behaviour: (i) glass fracture energy, G(f), (ii) crack band width, h, (iii) glass tensile strength, f(g,t), (iv) shape of the tension-softening diagram, and (v) shear retention factor, beta. The wide range of the joints' shear stiffness was simulated by either (i) assuming a perfect bond between glass and GFRP (i.e. neglecting the presence of the adhesive), or (ii) explicitly considering the adhesive, by means of using (ii.(1)) plane stress elements, or (ii.(2)) interface elements. For the beams analysed in this paper, the following material model for glass provided a good agreement with experimental results: Gf in the range of 3-300 N/m, h equal to the square root of the finite element area, f(g,t) = 50 MPa, linear softening diagram and beta according to a quadratic power law. It was also shown that the hypothesis of perfect bond at the GFRP-glass interfaces allows for an accurate simulation of joints with high levels of interaction (epoxy), while calibrated interface elements are needed for joints with low level of interaction (polyurethane). (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文提供了关于矩形玻璃纤维-GFRP复合梁弯曲特性的数值研究,包括用两种不同的粘合剂(软质聚氨酯)和(硬质)环氧树脂粘合的退火玻璃和GFRP拉挤型材。这项研究的主要目的有两个方面:(i)使用涂痕裂纹方法完全表征玻璃的非线性行为; (ii)评估模拟玻璃粘合玻璃纤维接头的不同选择的适用性。开展了广泛的参数研究,以评估五个参数对玻璃开裂后非线性行为的影响:(i)玻璃断裂能,G(f),(ii)裂隙宽度,h,(iii)玻璃拉伸强度, f(g,t),(iv)拉伸软化图的形状和(v)剪切保持系数beta。通过(i)假设玻璃和GFRP之间存在完美的结合力(即忽略粘合剂的存在),或(ii)通过使用(ii。明确考虑粘合剂)来模拟接头的广泛剪切刚度。 (1))平面应力元素,或(ii。(2))界面元素。对于本文分析的光束,以下玻璃材料模型与实验结果非常吻合:Gf在3-300 N / m的范围内,h等于有限元面积的平方根f(g, t)= 50 MPa,线性软化图,β根据二次幂定律。还表明,在GFRP-玻璃界面处存在完美结合的假设可以对具有高相互作用水平(环氧树脂)的接头进行精确模拟,而对于具有低相互作用水平(聚氨酯)的关节则需要经过校准的界面元素。 (C)2016 Elsevier Ltd.保留所有权利。

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