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Microstructure of fabric's outer layer: a assembly of monofilaments within outer layers, b microstructure of internal side of fabric's outer layer

Microstructure of fabric's outer layer: a assembly of monofilaments within outer layers, b microstructure of internal side of fabric's outer layer

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Mechanical properties of a 3D spacer fabric are determined both by mechanical properties of its components and its unique structure. However, at present, there is no well-received method to describe the mechanical performance of a 3D spacer fabric. In this article, numerical methods are used to analyze a compression mechanism of a typical 3D spacer...

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Context 1
... and relative positions of respective monofilaments. The geometry models for them are generated as shown in Fig. 5. However, the heights of monofilaments are not as same as the fabric's thickness. According to the structure of the outer layers, the monofilaments are actually laying (2012) 47:3989-3999 3991 down with the wrap of multifilament (Fig. 6). Therefore, the effective height of the geometry models for monofila- ments is defined as 7.192 mm, which subtracts two radi- uses of the monofilaments from the measured overall thickness of the fabric. There are three different shapes of monofilaments in the fabric: monofilament 1, monofilament 2, and monofilament 3. The differences ...
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... the shapes and dimensions of monofilaments were determined, the boundary conditions of monofilaments have to be defined. Figure 6a shows the structure of the monofilaments in the outer layers by numerical filtering out the multifilaments. In the real fabric, the monofilaments are knitted within the outer layers and wrapped by the multifilament, as shown in Fig. 6b. ...
Context 3
... and dimensions of monofilaments were determined, the boundary conditions of monofilaments have to be defined. Figure 6a shows the structure of the monofilaments in the outer layers by numerical filtering out the multifilaments. In the real fabric, the monofilaments are knitted within the outer layers and wrapped by the multifilament, as shown in Fig. 6b. Due to the nature of the fabrics, there are voids in the structure. It is clear that the structure of the outer layers is complex and discontinuous. When an external load is applied to such kind of structure, the contacts, friction and slide between monofilaments and multifilaments occur. Especially, the contacts between monofilaments ...
Context 4
... and multifilaments are hard to predict, and this could affect the overall mechanical properties significantly. Therefore, the degrees of freedom of monofilaments are very complicated. They are difficult to determine and are affected by both the designed struc- ture and the manufacturing process. According to the geometry model of CT scanning (Fig. 6), the ends of monofilaments are entangled by other monofilaments and are wrapped by multifilaments. When the monofilaments are under loading, their endpoints hardly have any degrees of freedom along translational axes. But their rotational degrees of freedom could exist. The rotational degree of freedom about x axis certainly is ...

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Citations

... 20,21 A constitutive model was developed to characterize quasi-static compression mechanics and predict dynamic impact energy absorptions of spacer fabrics. 22,23 Various finite element (FE) models have been reported to explore the factors affecting the compression properties of spacer fabrics [24][25][26][27][28][29] or to establish geometric structure-property relationships. [30][31][32] However, previous studies have focused only on the deformation of spacer yarns and the interaction between spacer yarns and outer layers. ...
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... Orlik et al. calculated the effective elastic properties of spacer fabrics by using homogenization techniques [23]. Hou et al. conducted an FE study on a spacer fabric by considering the contacts between the spacer monofilaments and outer layers, in which the initial geometries of the spacer monofilaments were calculated from the structural parameters [24]. Liu et al. reported a FE study on a typical spacer fabric based on the precise geometry of a unit cell reconstructed from μCT scanning by considering the interactions among all the fabric components and the material's nonlinearity [4]. ...
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... The true geometries and material nonlinearity of spacer monofilaments were employed to establish FE models for those fabrics with closed surfaces by treating the outer layers as isotropic and elastic plates. [25][26][27] The verified FE models indicate that linear elasticity and plateau stages are mainly a result of post-buckling and rotation of spacer monofilaments, while torsional deformation and contacts among spacer monofilaments dominate in the densification stage. [25][26][27] The outer layers of finished spacer fabrics with closed surfaces are nearly the same as those of the as-knitted fabrics. ...
... [25][26][27] The verified FE models indicate that linear elasticity and plateau stages are mainly a result of post-buckling and rotation of spacer monofilaments, while torsional deformation and contacts among spacer monofilaments dominate in the densification stage. [25][26][27] The outer layers of finished spacer fabrics with closed surfaces are nearly the same as those of the as-knitted fabrics. [11][12][13] By contrast, the outer layers of 3D mesh fabrics, which are initially closed, should be stretched coursewise to form different sizes of meshes in the stentering and heat-setting process. ...
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... A specialized constitutive model was proposed to capture the complex compression characteristics of spacer fabrics and predict impact behaviour and energy absorption [12,13]. Finite element (FE) methods have also been used to simulate the compression behaviour of spacer fabrics [14][15][16][17][18]. Some FE models conducted parametric studies based on simplified geometric models to examine the structure-property relationships [14,15]. ...
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