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Study of buckling stability of cracked plates under uniaxial compression using singular FEM

机译:基于奇异有限元的单轴压缩裂纹板屈曲稳定性研究

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Buckling is one of the major causes of failure in thin-walled plate members and the presence of cracks with different lengths and locations in such structures may adversely affect this phenomenon. This study focuses on the buckling stability assessment of centrally and non-centrally cracked plates with small-, intermediate-, and large-size cracks, and different aspect ratios as well as support conditions, subjected to uniaxial compression. To this end, numerical models of the cracked plates were created through singular finite element method using a computational code developed in MATLAB. Eigen-buckling analyses were also performed to study the stability behavior of the plates. The numerical results and findings of this research demonstrate the effectiveness of the crack length and location on the buckling capacity of thin plates; however, the degree of efficacy of these parameters in plates with various aspect ratios and support conditions is found to be significantly different. Overall, careful consideration of the aspect ratio, support conditions, and crack parameters in buckling analysis of plates is crucial for efficient stability design and successful application of such thin-walled members.
机译:屈曲是薄壁板构件失效的主要原因之一,在这种结构中存在不同长度和位置的裂纹可能会对这种现象产生不利影响。这项研究的重点是评估具有小,中和大尺寸裂纹,纵横比和支撑条件不同的中心和非中心裂纹板的单轴压缩屈曲稳定性。为此,使用在MATLAB中开发的计算代码,通过奇异有限元方法创建了裂纹板的数值模型。还进行了本征屈曲分析以研究板的稳定性行为。数值研究结果表明,裂纹长度和位置对薄板屈曲能力有效。然而,发现这些参数在具有各种纵横比和支撑条件的板上的功效程度显着不同。总体而言,在板的屈曲分析中仔细考虑纵横比,支撑条件和裂纹参数对于有效的稳定性设计和成功地应用这种薄壁构件至关重要。

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