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Novel designs of metamaterials and structures with negative poisson’ ratio and negative linear compressibility

机译:具有负泊松比和负线性压缩性的超材料和结构的新设计

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摘要

Materials and structures with auxetic and negative linear compressibility are of great potential to be used in many applications because of their uncommon mechanical deformation features. However, their design and manufacture are less studied as compared to their mechanical properties. The aim of this research is to explore several new approaches to the design and fabrication of cellular materials and structures with these two uncommon features. Poisson’s ratio and compressibility represent fundamental metrics to measure a material’s distortion under directional loading and hydrostatic pressure. In contrast to the stiffness and strength of materials, which exhibit several orders of difference, Poisson’s ratio varies in a very narrow range, i.e., from -1 to 0.5 for isotropic materials. For cellular materials, different values of Poisson’s ratio are obtained by designing the shape and topology of their microstructures. When Poisson’s ratio is negative, the corresponding material is called an auxetic material. When the performance of an auxetic material is dominated by its geometric features and deformation mechanisms of its microstructure and its Poisson’s ratio is rare in nature, it is called an auxetic metamaterial. A similar concept applies to materials and structures with negative compressibility. To investigate the design and fabrication of these metamaterials, the research starts with identifying the geometric bounds for buckling-induced auxetic metamaterials as an extension to previous work. Then, a new design approach is developed for metallic auxetic metamaterials triggered by new findings relating to loss of buckling-induced auxetic behaviour for metallic based microstructures. Subsequently, two new methodologies are developed to design and fabricate negative linear compressibility composite (NLC) structures. All significant findings and the effectiveness of design and fabrication approaches are validated by experiments. Following an introduction in Chapter 1, the current literature on auxetic and NLC metamaterials is reviewed in Chapter 2. In Chapter 3, development of auxetic metamaterial based on functionalization of base materials and topologies is described. In the first stage of this development, the geometric limits for buckling-induced auxetic metamaterials have been identified at both infinitesimal and finite strain. The previous investigation on buckling-induced auxetic metamaterial revealed that there is a geometric limit for its microstructure to exhibit auxetic behaviour in infinitesimal deformation. However, the limit for auxetic metamaterials undergoing large deformation significantly was different from that under small deformation and has not been reported yet. Thus the geometric limit was investigated in an elastic and infinitesimal deformation range using linear buckling analysis. At finite deformation range, experimentally validated finite element models were used to identify the geometric limits for auxetic metamaterials. Depending on the controlling parameters of the topology, the bounds were represented by a line strip for one control parameter, an area for two control parameters and spatial domain surrounded by a 3D surface for three parameters. It was found that there was a significant difference in the geometric bounds at different deformation level. This difference was critical to design auxetic metamaterials for different applications and to control their auxetic performance. In the second stage of the development, the special features of metallic auxetic metamaterials were identified and investigated as the new class of auxetics. In contrast to the elastomer-based metamaterials, metallic ones possess new features as a result of the nonlinear deformation of their metallic microstructures under large deformation. The loss of auxetic behaviour in metallic metamaterials led us to carry out a numerical and experimental study to investigate the mechanism of the observed phenomenon. During this exploration, it was found that scaling the buckling modes and changing the plasticity of metallic base material can be used to tune the performance of auxetic metallic metamaterials undergoing large plastic deformation. The effectiveness of the developed tuning method was proved through both experiments and finite element simulations. By employing this tuning method, a 2D auxetic metamaterial was developed from a regular square lattice. By altering the initial geometry of microstructure with the desired buckling with a pattern scale factor (PSF) mode, the metallic metamaterial exhibited auxetic behaviour with tuneable mechanical properties. A systematic parametric study using the validated finite element models was conducted to reveal the novel features of metallic auxetic metamaterials undergoing large plastic deformation. An analytical model was derived to capture the variation of NPR with respect to strain, PSF, and plasticity of the base material. The results of this part of study provide a useful guideline for the design of 2D metallic auxetic metamaterials for various applications. In Chapter 4, two new methodologies were developed to designing new NLC composite structures. Conventionally, materials and structures contract in all directions under a positive surrounded uniform pressure. However, some materials and structures exhibit an unusual behaviour under the application of pressure, resulting in an increase in dimension along one direction. This deformation feature is referred as the NLC. To reduce the manufacturing cost using 3D printing, a composite approach was proposed to manufacture these structures. Several new cellular composite structures with NLC composite structures were used as examples to demonstrate the effectiveness of the design approach. The test samples were manufactured using the traditional composite method with low cost. These investigations have clearly demonstrated the feasibility and effectiveness of designing and manufacturing of mechanical metamaterials using the presented approaches and laid the foundation for the expansion of their potential applications. The results of this research work were applied in filling materials for negative pressure wound therapy system. For some specific medical applications in wound management, the pore size of filling material was required to in the range of 200-500 micrometers. This pore size will facilitate the transmission liquids. By using our approach, the size of voids of new designed composite structures was determined by the cell size of the base material which was available and easy to manufacture such as conventional black foams in this study, while the NLC behaviour was dominated by the reinforcement component. The developed composite structures are under further assessment aiming to deploy the next generation of superior negative pressure wound therapy system for open abdomen wound closure. Finally, the conclusions of this thesis were summarized in chapter 5.
机译:具有膨胀性和负线性可压缩性的材料和结构具有不常见的机械变形特征,因此在许多应用中具有巨大的潜力。然而,与它们的机械性能相比,它们的设计和制造研究较少。这项研究的目的是探索具有这两个不常见特征的蜂窝材料和结构设计与制造的几种新方法。泊松比和可压缩性代表了测量定向载荷和静水压力下材料变形的基本指标。与表现出几个数量级差异的材料的刚度和强度相反,泊松比在非常窄的范围内变化,即,对于各向同性材料,泊松比在-1至0.5之间变化。对于多孔材料,通过设计它们的微结构的形状和拓扑来获得不同的泊松比值。当泊松比为负时,相应的材料称为膨胀材料。当一种膨胀材料的性能由其几何特征和其微观结构的变形机理决定,并且其泊松比在自然界中很少见时,就被称为膨胀超材料。类似的概念适用于具有负压缩性的材料和结构。为了研究这些超材料的设计和制造,研究首先确定了屈曲引起的膨胀超材料的几何界限,作为对先前工作的扩展。然后,针对与基于金属的微结构的屈曲引起的拉力行为的损失有关的新发现,触发了一种用于金属拉力超材料的新设计方法。随后,开发了两种新方法来设计和制造负线性可压缩复合材料(NLC)结构。所有重要的发现以及设计和制造方法的有效性均通过实验进行了验证。在第1章进行了介绍之后,第2章回顾了有关拉力和NLC超材料的最新文献。在第3章中,描述了基于基础材料和拓扑功能化的拉力超材料的开发。在这一发展的第一阶段,已经确定了在无限小应变和有限应变下屈曲诱发的膨胀超材料的几何极限。先前对屈曲诱发的膨胀超材料的研究表明,其微观结构在无限微小变形中表现出膨胀行为存在几何极限。但是,对于大变形后的拉力超常材料,其极限与小变形时的极限明显不同,尚未见报道。因此,使用线性屈曲分析在弹性和最小变形范围内研究了几何极限。在有限形变范围内,使用经过实验验证的有限元模型来识别膨胀超材料的几何极限。根据拓扑的控制参数,边界由用于一个控制参数的线带,用于两个控制参数的区域以及由三个参数的3D曲面包围的空间域表示。发现在不同变形水平下几何边界存在显着差异。这种差异对于设计用于不同应用的膨胀超常材料并控制其膨胀性能至关重要。在开发的第二阶段,金属拉力超常材料的特殊特征被确定并进行了研究,成为新的拉力类别。与基于弹性体的超材料相反,金属材料由于在大变形下其金属微观结构的非线性变形而具有新的特征。金属超材料中拉力行为的丧失使我们进行了数值和实验研究,以研究观察到的现象的机理。在此探索过程中,我们发现缩放屈曲模式和改变金属基础材料的可塑性可用于调整经历大塑性变形的膨胀金属超材料的性能。通过实验和有限元模拟,证明了所开发调谐方法的有效性。通过采用这种调整方法,从规则的方形晶格开发了2D膨胀超材料。通过以图案比例因子(PSF)模式改变具有所需屈曲的微观结构的初始几何形状,金属超材料表现出具有可调节的机械性能的拉胀行为。使用已验证的有限元模型进行了系统的参数研究,以揭示经历大塑性变形的金属膨胀超材料的新颖特征。导出了一个分析模型以捕获NPR相对于应变PSF的变化以及基材的可塑性。这部分研究的结果为各种应用的2D金属金属超常材料的设计提供了有用的指导。在第4章中,开发了两种新方法来设计新的NLC复合结构。常规地,材料和结构在正的包围的均匀压力下沿所有方向收缩。但是,某些材料和结构在施加压力下会表现出异常的行为,从而导致沿一个方向的尺寸增加。此变形特征称为NLC。为了降低使用3D打印的制造成本,提出了一种复合方法来制造这些结构。以几种具有NLC复合结构的新型蜂窝复合结构为例,以证明该设计方法的有效性。使用传统的复合方法以低成本制造测试样品。这些研究清楚地证明了使用提出的方法设计和制造机械超材料的可行性和有效性,并为扩展其潜在应用奠定了基础。这项研究工作的结果被应用于负压伤口治疗系统的填充材料。对于伤口处理中的某些特定医学应用,填充材料的孔径要求在200-500微米的范围内。该孔径将有利于传输液体。通过使用我们的方法,新设计的复合结构的空隙尺寸由可用且易于制造的基础材料的孔尺寸决定,如本研究中的常规黑色泡沫,而NLC的行为主要由增强成分决定。所开发的复合结构正在进一步评估中,旨在部署用于开放式腹部伤口闭合的下一代高级负压伤口治疗系统。最后,第五章总结了本论文的结论。

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    Ghaedizadeh A;

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