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NUMERICAL AND EXPERIMENTAL STUDY OF AUXETIC CLOSED-CELL FOAMS

机译:闭孔闭孔泡沫的数值与实验研究

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The procedures of fabrication and testing of auxetic foams with closed cells based on foaming a liquid substance and by joining microspheres are discussed. Physically , to obtain an auxetic structure, bending rigidity of elastic rods, plates and shells should strongly depend on the initial curvature. The cells of small size are found mostly to hold their original shape. Large ones show relatively low rigidity , and would get deformed similarly to thin-walled shells when compressed with a possibility of losing stability. Thus, the volumetric compression of a foamed material is mainly realized at the expense of decreased free volume of large cells. Separation of cells according to deformation levels is found to cause auxetic elastic behavior in converted closed cells foams. Technologically, to obtain this auxetics we proposed a two-stage process. It includes the formation of concave cell structure by a permanent volumetric compression of the initial material just after foaming in the solidification state under the action of a liquid or gas. High plasticity of foam materials in this stage allow s us to obtain the re-entrant structure of cells. To obtain a material with non-convex cells we used mostly a gas or liquid under pressure as a forming instrument. After cooling the foam material shows the property of elastic (reversible) deformation. I he homogeneity and isotropy of Poisson's ratio of obtained auxetics are caused by a uniform distribution of the gas or liquid pressure on the sample surface. Some problems of Poisson's ratio minimization for foam materials we have solved by the finite element analysis.
机译:讨论了基于发泡液体物质并通过连接微球的闭孔膨胀泡沫的制造和测试程序。在物理上,为了获得膨胀结构,弹性杆,板和壳体的弯曲刚度应在很大程度上取决于初始曲率。发现小尺寸的电池大部分保持其原始形状。大的外壳显示出相对较低的刚度,并且在压缩时会类似于薄壁外壳那样变形,从而可能失去稳定性。因此,泡沫材料的体积压缩主要以减小大气泡的自由体积为代价来实现。发现根据变形水平的孔分离在转化的闭孔泡沫中引起膨胀弹性行为。从技术上讲,为了获得这种动力学,我们提出了一个两阶段的过程。它包括刚好在液体或气体作用下以固化状态发泡后,通过对初始材料进行永久体积压缩而形成的凹孔结构。在此阶段,泡沫材料的高可塑性使我们能够获得孔的凹入结构。为了获得具有非凸形孔的材料,我们主要在压力下使用气体或液体作为成形工具。冷却后,泡沫材料显示出弹性(可逆)变形的特性。获得的膨胀系数的泊松比的均质性和各向同性是由样品表面上气体或液体压力的均匀分布引起的。通过有限元分析已经解决了泡沫材料的泊松比最小化的一些问题。

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