Hussam Georges, Wilfried Becker, Christian Mittelstedt
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引用次数: 0
摘要
快速成型制造(AM)为制造和设计轻质晶格材料提供了新的可能性。由于这些晶格结构具有优异的机械性能,因此有可能取代蜂窝状结构,成为夹芯板的芯材。除了利用 AM 进行整体制造的优势外,添加剂制造的格状夹芯板还可用作热交换器,从而实现夹芯板的多功能用途。为确保结构安全可靠,格子芯材夹芯板在特定载荷条件下的机械响应必须是可预测的。在承受压缩荷载的传统夹芯板中,夹层的整体屈曲和面片的局部屈曲是主要的失效模式。相比之下,芯支柱屈曲可能是格子芯夹芯板的关键失效模式。因此,本研究考虑采用二维分析模型来预测格构芯材支柱的局部屈曲。此外,全局屈曲的临界载荷是基于一阶剪切变形理论得出的。因此,所提出的模型捕捉到了从局部屈曲到全局屈曲的过渡,这取决于长厚比。通过与带桁架核心的夹层模型的有限元建模进行比较,证明了所推导模型的准确性。
Analytical and numerical analysis on local and global buckling of sandwich panels with strut-based lattice cores
Additive manufacturing (AM) offers new possibilities to fabricate and design lightweight lattice materials. Due to the superior mechanical properties of these lattice structures, they have the potential to replace honeycombs as cores in sandwich panels. In addition to the advantage of the integral fabrication thanks to AM, additively manufactured lattice core sandwich panels may be also used as heat exchangers, enabling a multifunctional use of the core. To ensure a reliable and safe structure, the mechanical response of lattice core sandwich panels under given load conditions must be predictable. In conventional sandwich panels subjected to compressive loads, the sandwich’s global buckling and the face sheets’ local buckling are the dominant failure modes. In constrast, core strut buckling may be the critical failure mode in lattice core sandwich panels. Therefore, an analytical 2D model to predict the local buckling of lattice core struts is considered in this study. Furthermore, the critical load for global buckling is obtained based on the first-order shear deformation theory. Thus, the transition from local buckling to global buckling depending on the length-to-thickness ratio is captured by the presented model. The comparison with finite element modeling of the sandwich model with truss cores has proved the accuracy of the derived model.
期刊介绍:
Archive of Applied Mechanics serves as a platform to communicate original research of scholarly value in all branches of theoretical and applied mechanics, i.e., in solid and fluid mechanics, dynamics and vibrations. It focuses on continuum mechanics in general, structural mechanics, biomechanics, micro- and nano-mechanics as well as hydrodynamics. In particular, the following topics are emphasised: thermodynamics of materials, material modeling, multi-physics, mechanical properties of materials, homogenisation, phase transitions, fracture and damage mechanics, vibration, wave propagation experimental mechanics as well as machine learning techniques in the context of applied mechanics.