Global buckling behavior of a sandwich beam with graded lattice cores

He Zhang, Yu-kun Liu, Xiao-hong Wang, Tao Zeng, Zhi-xin Lu, Guo-dong Xu
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Abstract

The present study investigates the global buckling behavior of sandwich beams with graded lattice cores. The continuous equivalent theory is utilized to construct a discrete graded lattice core sandwich beam for a continuously varying gradient beam, whose material properties vary with position. A theoretical model of sandwich beams with graded lattice cores is established using the energy method. Finite element models are developed in ABAQUS to validate the theoretical results. Furthermore, four sets of specimens were manufactured and tested to validate the theoretical analysis methods used. The effects of the graded parameters and geometric parameters on the critical buckling load of sandwich beams with graded lattice cores are discussed. The graded lattice sandwich beams exhibit global buckling when the graded parameter is small, with the influence on buckling performance being minor. However, as the graded parameter increases, the graded lattice sandwich beams experience local buckling, and their buckling resistance weakens. Therefore, graded parameters that are too large and cause local buckling should be avoided in gradient design.
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梯度格芯夹层梁的整体屈曲行为
本文研究了梯度格芯夹层梁的整体屈曲行为。针对材料性质随位置变化的连续变梯度梁,利用连续等效理论构造了离散梯度格芯夹层梁。采用能量法建立了梯度格芯夹层梁的理论模型。在ABAQUS中建立了有限元模型来验证理论结果。此外,还制作了四组试样并进行了测试,以验证所采用的理论分析方法。讨论了梯度参数和几何参数对梯度格芯夹层梁临界屈曲载荷的影响。梯度参数较小时,梯度点阵夹层梁呈现整体屈曲,对屈曲性能的影响较小。但随着梯度参数的增大,梯度晶格夹层梁发生局部屈曲,其抗屈曲能力减弱。因此,在梯度设计中应避免梯度参数过大而引起局部屈曲。
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