Textile glass. Woven fabrics. Determination of thickness

1996 ◽  
Keyword(s):  
2013 ◽  
Vol 796 ◽  
pp. 183-186
Author(s):  
Ping Wang ◽  
Tian Tian Li ◽  
Ji Huan He

Resistance of tear is an important characteristic of textile materials, especially for fabrics used for personal protective equipment. In this study, a constant force is applied to tear the fabric specimens to obtain the del-zone theoretically. The strain-stress curve for a single yarn is obtained from experiment, and the del-zone is determined by an ancient Chinese algorithm. This combination of ancient Chinese algorithm and actual tearing behavior of woven fabrics provides a noval analysis approach of tearing performance of textile product theoretically.


2005 ◽  
Vol 495-497 ◽  
pp. 1675-1680
Author(s):  
G. Langelaan ◽  
S. Deprez ◽  
Ignaas Verpoest ◽  
Paul van Houtte

The orientation distribution of fibres (morphological texture) in a composite is very important in determining the properties of the material. Therefore, methods which can provide quantitative descriptions of the morphological texture are essential. One approach to determining the morphological texture function (MTF) is to measure the orientation distribution of the crystals in the fibres. Since many types of reinforcing fibres are crystalline and textured (i.e. carbon fibres, whiskers, etc.) this approach may be interesting for commercial/industrial applications. For this technique to be applied, the crystallographic texture intrinsic to the fibres must be determined and subsequently measurements of the crystallographic texture should be made in the composite. The morphological texture can then be calculated by a deconvolution of the composite texture with the fibre’s intrinsic texture. In this paper, morphological textures are determined in woven fabrics made from carbon fibres embedded in a polymer matrix. Straight fibres removed from the fabric serve as the reference material for the deconvolution. It is demonstrated that this technique is applicable and can resolve the orientation distribution to an accuracy greater than is needed for determining the elastic properties.


Author(s):  
Mizuho Kinoshia ◽  
Yoshitada Hashimoto ◽  
Ryuich Akiyama ◽  
Sei Uchiyama

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