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General selection of lattice shape in ductile-reinforced brittle structures for increased stiffness

机译:韧性增强脆性结构中晶格形状的一般选择以提高刚度

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Ductile reinforcements are used in brittle structures to increase the overall stiffness and strength. However, the optimum lattice shape geometry according to which the ductile reinforcements must be laid down, has not been generally established. In this work, a ductile isotropic lattice structure is constructed from a unit cell and the brittle matrix is "filled" in the empty spaces thereafter. In homogeneous stress conditions, the brittle part will experience the same applied remote stress as is felt by the ductile lattice. The statistical theory of brittle failure is invoked to bring home the point that the unit cell area of the lattice is arbitrary (for a given total area) and hence the lattice shape geometry does not influence the probability of survival of the structure. Therefore, a suitable geometry shape (triangle or square) maybe chosen to further enhance the overall stiffness at a given probability of survival. It has been concluded that an (equilateral) triangular lattice is better suited compared to a square lattice if the ductile reinforcement lattice bars have the same stiffness. The technique and conclusion is generally true for any choice of brittle and ductile materials. Also, the conclusion holds true for both compressive and tensile loading. (C) 2015 Elsevier Ltd. All rights reserved.
机译:韧性增强材料用于脆性结构中,以增加整体刚度和强度。然而,尚未确定必须放置可延展的增强物的最佳晶格形状几何形状。在这项工作中,由一个晶胞构成了一个易延展的各向同性晶格结构,然后将脆性基质“填充”在空的空间中。在均质应力条件下,脆性部件将承受与韧性晶格相同的施加的远程应力。引用脆性破坏的统计理论可以得出这样的观点:晶格的晶胞面积是任意的(对于给定的总面积),因此晶格形状的几何形状不会影响结构的存活概率。因此,可以选择合适的几何形状(三角形或正方形)以在给定的生存概率下进一步增强整体刚度。已经得出的结论是,如果可延展的增强格子杆具有相同的刚度,则(正方形)三角形格子比正方形格子更适合。该技术和结论通常适用于任何脆性和延性材料的选择。同样,该结论对于压缩和拉伸载荷均成立。 (C)2015 Elsevier Ltd.保留所有权利。

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